BSC Academy

1. 1 2. 1 3. 5 4. 4 6. 1 7. 4 8. 1 9. 5 Correct order-DEAFGBC 11. 4 12. 1 13. 3 14. 5 16. 1; Replace ‘in’ with ‘over’ 17. 3; Replace ‘has’ with ‘has been’ 18. 3; Replace ‘faking’ with ‘fake’ 19. 3; Replace ‘has been’ with ‘were’ 20. 2; Replace ‘had been’ with ‘has been’ 21. 1 22. 3 23. 2 24. 2 26. 1 27. 3 28. 1 29. 2 31. 4; ?  (4003 × 66 – 21015)  3 = 81061

5. 3 10. 2 15. 2

41.4; Required average 5700  518 11 42. 3; Required %

=

25. 1 30. 5

ad

55 23840 = 1334 + 13112 100 34. 4; ?  8892  342 × 7 = 182 35. 1; ?  (5450  50) + 645  25 + 3991  26 = 109 + 25.8 + 153.5 = 288.3  288 36. 1; I. x2 + 4x – 3x – 12 = 0  (x + 4)(x – 3) = 0  x = –4, + 3 II. y2 + 7y + 6y + 42 = 0  (y + 6)(y + 7) = 0  y = –6, –7 Hence, [x > y] 37. 3; I. 4x2 + 14x + 18x + 63 =  (2x + 9)(2x + 7) = 0

210  100  4% 5700 43. 1; Highest increase is from S to T = 780 – 210 = 570 Lowest increase is from R to S = 210 – 190 = 20 570  100  2850% Required % = 20 44. 2; Required sum = 10(1 + 2 + ........+ 11) 12 = 10 × 11 × = ` 660 2 45. 1; Required % more 950 – 720  100  32% = 720 46. 1; Books sold by A = 10700 B = 9900 C = 10200 D = 10500 E = 9900 F = 8900 Hence, maximum book are sold by shopkeeper A. 47. 3; Required ratio = 9900 : 10200 = 33 : 34 48. 1; Required average 9900  8900  9900  9567 = 3 49. 2; Difference = 10500 – 9900 = 600 50. 1; Required answer

=

32. 1; ?  33489  2601 – (83)2 – 372 = 9333 – 6889 – 1369  ? = 1075 = 14446

C

Ac

33. 5; ?  23 × 58 +

em y

SBIPO-PT-A-001

–9 –7 –4.5, –3.5 2 2 II. y2 + 2y + 3y + 6 = 0  (y + 2)(y + 3) = 0  y = –2, –3 Hence, [y > x] 38. 4;

BS

 x=

39.1; The series is (43)2 = 1849, (47)2 = 2209, (51)2 = 2601, (55)2 = 3025, (59)2 = 3481, (63)2 = 3969 40. 3;

SBIPO-PT-A-001

16  15800 = 2528 100 51. 4; Let the distance be ‘x’ km,

=

x x – 1 6 7.5 x = 30 km.

then,



1.5x 1 6  7.5

1

BSC Academy 52. 2; Let the age of the teacher be x 714  x  34 + 1 = 22  x = 56 years

R=

 r = 8%  Required answer

3  33600 = ` 8400 12

= 7500 +

5  33600 = ` 14000 12

54. 5; Required probability =

52

C2 C2

20 221

22  9  (2  10 – 0.4)  0.4 = 221.76 m3 7

56. 3; P, Q and R together complete the work

=

45  30 2

45 45 15   15  30  30  2 2

work done by all in 9 days =

 SP =



180 13

61. 3; Required answer

13 13 9  180 20

6 2 4  45 15

13 4 1 which is to be done by R. 20 15 12 R alone do the whole work in

C

= 1–

180  15 180  15 = 13 = = 180 days. 180 15 15  13

BS

1 180  of the work is done by R in = 15 days. 12 2 t   57.1; 241 –   6 30   24t  24 – =6 30 24t  18 = 30

 t=

2

420  34 – 244  50 50 – 34 14280 – 12200 = = 130 m 16 62. 5; A + B = 14 + B + C  A = C + 14  14 years 63. 5; Monthly income of Rahul 9870  100  100 = = ` 18800 75  70 64. 2; Required answer

=

work done by Q and R in 6 days =

 Remaining work

6400  145 = ` 9280 100

Ac

2 15 

55 x 2 – 4  = 10 60 2x  240x = 11(x2 – 4)  (x – 22)(11x + 2) = 0  x = 22 km/hr 60. 2; Let CP be ` x 8320 – x = x – 4480  2x = 12800  x = 6400

ad

55. 3; Required volume =

7500  4  12 = ` 11100 100

59. 1; Let the speed of the stream in still water be x km/hr

14000 – 8400 2  100 = 66 %  Required % = 8400 3 16

3050  r  4 = 4026 100

em y

53. 1; P =

58. 4; 3050 +

18  30 45 1   22 minutes 24 2 2

2 1  200  5 5 = 48 + 40 = 88 kg

= 120 ×

65. 4; Ratio of P : Q : R = 6 × 12 : 7 × 12 : 7 × 6 = 12 : 14 : 7 7  66000 = ` 14000  Share of R = 33

(66-70) 66. 4; Given: E > B A< M N >A> P Combining both, we get, E > B  A > P and E > B  A < N and

...(i) ...(ii)

SBIPO-PT-A-001

The part of books which is paper can never be colour. So, conclusion I follows. Again, there is no relation between book and colour. So, conclusion II doesn’t follow. 72. 1;

BS

C

Ac

ad

M >A< N We can’t compare N and B. So, conclusion I is not true. Again, we can’t compare M and N. So, conclusion II is also not true. 67. 4; Given : N=EP>Q ...(i) PS ...(ii) Combining (i) and (ii) we get, N = E  P  S and QQ=TR ...(i) QS ...(ii) Combining (i) and (ii) we get, V < P > Q = T  S and SQ=TR We can’t compare T and S. So, conclusion I is not true. Again, we can’t compare S andV. So, conclusion II also is not true. 69. 5; Given : L=IJJM Conclusion I is true. Again, conclusion II is also true. 70. 4; Given : A>BC B  C > D and A > B  C  E and D < C < L and EC
em y

BSC Academy

SBIPO-PT-A-001

From diagram II conclusion I follows. Again, conclusion II doesn’t follow because the part of book which is paper can never be colour.

73. 3;

Conclusion I doesn’t follow. Again, conclusion II doesn’t follow. [complementary pair] 74. 1;

Conclusion I is true. Again,Conclusion II does not follow.

3

BSC Academy 88. 3;

em y

75. 5;

(89-90)

ad

Conclusion I follows. Again, from diagram II conclusion II also follows. (76-80) people – cil like – mig IPL – pan Hyderabad – zil will – na/pa win – na/pa support – li players – kit match – nit 76. 4; 77. 2; 78. 2; 79. 1; 80. 4;

Days

P.M.

Country

Mon

A

Pakistan

Tue

B

Australia

Wed

C

Sri Lanka

Thu

D

Nepal

Fri

E

India

Sat

F

England

Sun

G

Bangladesh

Ac

(81-85)

89. 5;90. 1; total distance = 25 + 40 + 60 + 90 = 215 m (91-95)

(86-88) 86. 2;

83. 1;

84. 1;

BS

87. 4;

82. 2;

C

81. 3;

4

85. 2;

91. 5; 92. 5; (96-100)

93. 3;

94. 1;

95. 4;

96. 1;

98. 2;

99. 2;

100. 3;

97. 2;

SBIPO-PT-A-001

SBIPO-PT-002

1. 4; Replace ‘policy’ with ‘policies’

37. 3; I. (6x – 1) (3x – 1) = 0  x = 1/6, 1/3 II. (8y – 3) (6y – 5) = 0

2. 4; Replace ‘fleet’ with ‘fleeting’ 3. 5; No error

3 5 , 8 6  x
y=

4. 3; Add ‘the’ before ‘very’ 5. 3; Replace ‘its’ with ‘their’ 6. 1

7. 5

8. 2

9. 4

10. 3

11. 1

12. 1

13. 5

14. 2

15. 4

16. 1

17. 5

18. 4

19. 1

20. 4

38. 5; I. (x + 4) (x – 9) = 0 x = –4, 9 II. (y – 8) (y – 9) = 0 y = 8, 9 No relationship between ‘x’ and ‘y’

(21–25): E A C B D 21. 1

22. 5

23. 2

24. 3

25. 3

26. 4

27. 1

28. 4

29. 2

30. 5

39. 4: I. x2 = 49/169  x = 

31. 1; 121 × 8 – 268 = ? × 9 + 241 y=

 ?=

32. 4; ? =

700 – 241 = 51 9

81 4981 – 49 26

33. 1; ? = (4389 ÷ 627) ×

7 13

9–2 7 = 13 13

xy 40. 3; I. (x – 8) (x – 13) = 0  x = 8, 13 II. (y – 14) (y – 15) = 0 y = 14, 15  x
= 160

4 + 161 = 165 7

50  680  100   × 41. 5; ?   480 – 100  560 

34. 1; The series is : 15 × 4 – 1 = 59  69 59 × 4 – 1 = 235

=

235 × 4 – 1 = 939

480 – 340 56

× 10 = 25

42. 1;  1000 ÷ 25 + 275 = 315 43. 2; ?  99 × 10 + 12 = 1002 44. 4; Let the number be 10x + y.

939 × 4 – 1 = 3755 35. 4; The series is : 22 + 13 = 23

x 4 From A, x + y = 10 and y = 1

23 + 23 = 31 3

31 + 3 = 58 58 + 43 = 122  121

 5y  10  y  2, x  8

36. 4; The series is :

x From B, xy = 16 and y = 4

120 × 2 – 20 = 220 220 × 2 – 40 = 400  380

y=2; x= 8

400 × 2 – 60 = 740

Either from (A) or (B) ; the number is 82.

740 × 2 – 80 = 1400 1

45. 1; P + Q + R = 4800

5

C3

1 From A, P = (Q + R)  3P = Q + R 3

51.2; Required probability =

 4P = 4800  P = ` 1200

52.4; Required probability = 1 –

15

C3 9

1 From B, Q = (P + R)  2Q = P + R 2

4

53. 1; Required probability =

Thus, we can’t find the share of P from statement B.



C3

15

C3

10  6 2  15 14  13 91  1–

C3  5 C3 15

C3



12 53  65 65 4  10 35 13

46. 2; Let the total number of votes polled be x. From statement B,

=

82% of x – (100 – 82) % of x = 1488

=

2 65

54. 3; Let the average expenditure be ` x

or, (82% – 18%) of x = 1488 or,

14 35  13

13  60  (x  130) =x 14

64 x = 1488 100

 780 + 130 = 14x – x  x = ` 70 100 or, x = 1488 × = 2325 64

Total expenditure = 13 × 60 + 70 + 130 = ` 980 55. 1; Let the money added be ` x

47. 4; Rahul’s present age = 76 – 8 = 68 year Wasim’s present age = 68 – 16 = 52 year

24800  8  4 (24800  x)  10  4 – = 5184 100 100

7 × 52 = 28 year 13  Manav’s father present age = 28 + 27 = 55 year 48. 1; Let the length of the train be l m and bridge be y m.  Manav’s present age =

 24800 × 40 + 40 x – 24800 × 32 = 518400  40 x + 24800 × 8 = 518400  40 x + 198400 = 518400  x = ` 8000

l y = 30  l + y = 750 m .......... (i)  5 90  18

56. 2; Let the CP of 1 article be ` 1 Then, CP of 15 article = ` 15 = SP of 12 article And CP of 12 article = ` 12

1 – 60  y 1  y 60  18  – 15 54  5 and t = 54  5 18

 Profit % =

57. 1; Let the salary of Divya be ` x

750 = – 4 = 46 seconds 15 49. 5; Total number of person = 8 Host can sit on a particular seat in one way Hence, remaining can sit in 7 places in 7P7 = 7! ways  The number of required arrangement = 7! × 1 = 7! 50. 2; Vowels (E U A I) = 4  Required number of ways = 4C3 × 4C2

=

3 × 100 = 25 % 12

 90 % of 9% of x = 12960

 x = 12960 ×

100 100 × = ` 1,60,000 90 9

58. 4; Let the amount of water added be x litres. 5  The original mixture contains  620   litres of milk 8 

4! 4! × = 4 × 6 = 24 ways. 3! 2! 2!

2

3  and  620   litres of water.. 8 

64. 5; Required ratio = = 12 × 680 : 19 × 520 = 3 × 68 : 19 × 13 = 204 : 247

77.5  5 5 = 77.5  3  x 4  20 × 77.5 = 15 × 77.5 + 5x  5 × 77.5 = 5x  x = 77.5 litre

Now,

59. 4; (A + B) did

65. 1; Ratio of transport is 13 : 15, in (Telangana and Maharashtra)

9  9 of the work and C did 1 –   11  11

66. 5; From (i) mystery of better life  53 97 79 21 From (ii) life is a mystery  24 27 79 53 From (iii) she is playing better  24 21 12 22 From (i) and (ii) life mystery – 79 53

2 work 11

=

 (A + B)’s share : C’s share =

So, C’s share =

60. 4;

From (ii) and (iii) is – 24

9 2 : =9:2 11 11

But, we cannot find the code for ‘life’ from combination of all three.

2 × 6600 = ` 1200 11

67. 5; 111 – 21 ÷ 7 × 2 + 4 – 127 = ? By changing the symbols, we get, 111 × 21 + 7 ÷ 2 – 4 × 127

5x  16 9  6x  16 10

= 111 × 21 +

 50x + 160 = 54x + 144  4x = 16  x = 4  The numbers are 20 and 24

= 2331 +

7 4669 – 1016 3653  – 508 = 2 2 2

B ODYG UARD

19  620 = ` 117.8 crore = 100

FDI in other sector in Telangana =

7 – 4 × 127 2

68. 4;

61. 1;FDI in entertainment sector in Kerala

69. 5; From I. Berth is father of Adil Berth > Berth’s wife ...... (i)

11  650 = ` 71.5 crore 100

Frank > Donna > Erik .....(ii) Adil’s mother > Frank ....(iii)

 Required percentage more =

12 19  680 :  520 100 100

Combining (i), (ii) and (iii); we get

117.8 – 71.5  100  65% more. 71.5

Berth > Chandani > Frank > Donna > Erik Clearly Chandni is Adil’s mother and Berth’s wife.

14  750 100  70% 62. 3; Required percentage = 100 26  580 100

But Adil’s score is not mentioned. Hence I is not sufficient alone.

63. 1; Required answer

Berth > Chandani > Frank > Donna > Erik > Adil

=

From II. Nephew of Erik has lowest score. From I and II together Bertha is the winner.

18  680  650  750  620  580  520 100

Hence, both I and II are required to answer.

= ` 684 crore 70. 1; Given expression A< B > C > D = E > T

3

Now, option 1) B  E follows

possibility I exists. Thus, conclusion I follows, and conclusion II does not follow.

Option 2) we cannot compare C and A.

81. 4; Some sweets are drink (I) + Some drinks are not solid (O) = I + O = No conclusion. Hence I does not follow.

Option 3) C > T is true. Hence (C  T) does not follow. Option 4) B > T is true. Hence (B  T) does not follow.

Again, All liquids are sweet (A) + Some sweets are drink (I) = A + I = I = No conclusion. Hence, neither conclusion I nor II follows.

(71–75) :

71. 4

(82–86) :

Participant

Country

Dance Style

Hari

Bulgaria

Bush

Arjun

Belize

Horo

Nilesh

Brazil

Chhau

Gaurav

Algeria

Rumba

Pawan

Cuba

Brukdown

Step I: 35 quant hear cute 50 65 98 giant 71 82 oliver melody silent 19

Amit

Fiji

Samba

Step II: hear cute 50 65 98 giant 71 82 oliver melody silent 19 quant 35

Deepak

Australia

Gavotte

72. 3

73. 3

74. 2

Words are arranged in reverse alphabetical order and the numbers are arranged in ascending order. One word and one number is arranged in each step. The arrangement is done from right to left. Input: 35 quant hear cute 50 65 98 silent giant 71 82 19 oliver melody

Step III: hear cute 65 98 giant 71 82 melody silent 19 quant 35 oliver 50 Step IV: hear cute 98 giant 71 82 silent 19 quant 35 oliver 50 melody 65

75. 4

76. 1; There is no negative statement. Hence, I follows and II does not follow.

Step V: cute 98 giant 82 silent 19 quant 35 oliver 50 melody 65 hear 71

77. 5; Some questions are answer (I)  conversion  some answers are questions (I) + All questions are puzzle (A) = I + A = I = Some answers are puzzles (I)  Conversion  Some puzzles are answers. Hence, conclusion I follows.

Step VI: cute 98 silent 19 quant 35 oliver 50 melody 65 hear 71 gaint 82 Step VII: silent 19 quant 35 oliver 50 melody 65 hear 71 gaint 82 cute 98 82. 3

Again, All questions are puzzles (A) + No puzzle is a problem (E) = A + E = E = No question is a problem. Hence, conclusion II follows.

83. 4

84. 3

85. 5

86. 4

(87–91):

78. 5; Some answers are puzzle (I) + No puzzle is problem (E) = O= Some answers are not problems. Hence, conclusion II follows. Also, the possibility in I exists . All problems being answer is a possibility. Therefore I also follows.

Name

Classroom

Test Centre

State

Position

Abhishek

Cuttack

Bangalore

Bihar

4

Deepak

Patna

Chennai

UP

1

79. 2; All hours are minute (A) + Some minutes are time (I) = A + I = No conclusion.

Dipika

Delhi

Dehradun

Uttrakhand

3

Vipin

Lucknow

Kolkata

Odisha

2

Hence I does not follow. Again, No second is an hour (E) + All hours are minute (A) = E + A = O* = Some minutes are not second. But the possibility in II exists. Thus, conclusion II follows.

87. 2 (92–93)

80. 1; No second is an hour (E) + All hours is minute (A) = E + A = O* = Some minutes are not second. But the

92. 3;

4

88. 5

89. 1

90. 2

91. 4

(–)

W (+)

(+) Male (–) Female

(–)

T

(+)

V

S C

Hence, C is grandchild of W, or W is grandmother of C 93. 5; Family Tree Z (+)

(–)

B

Y

C

U A

Since, the gender of ‘C’ is not specific. Hence, it is not possible to determine the relation between C and U. 94. 4 95. 5 (96–100):

Candidate Ruhi

96. 4

(i)

(ii)/(a)

(iii)/(b)

(iv)







×

Rohit









Joseph









Karthik









Osheen









97. 3

98. 3

99. 3

100. 1

5

SBIPO-PT-003 1. 1

2. 4

3. 2

4. 5

5. 1

6. 5

7. 3

8. 3

9. 2

10. 2

35. 1;

(11–15): D C A B F E 11. 1

12. 3

13. 2

14. 5

15. 4

16. 1

17. 2

18. 3

19. 5

20. 1

 ? = 656 + 114 = 770

36.4;

21. 1; Replace ‘detail’ with ‘detailed’ 22. 2; Add ‘the’ before ‘energy’ 23. 1; Replace ‘national’ with ‘nationally’

 ? = 26 + 3 = 29

24. 5; No error

37.3;

25. 1; Replace ‘provide’ with ‘provides’ 26. 1

27. 2

28. 3

29. 1

30. 5

31.2; I. x2 + 5x – 4x – 20 = 0  ? = 99 × 4 + 12= 408

 (x – 4) (x + 5) = 0  x = 4, – 5 II. y2 + 8y + 5y + 40 = 0

38. 2; ? = 46.81



 (y + 8) (y + 5) = 0  y = –8, – 5  x>y 32.5; I. x2 – 6x – 5x + 30 = 0

40. 5; ? =

8. 5 0.42 × 160 – × 750 100 100

= 13.6 – 3.15 = 10.45

 x = 5, 6 II. y2 – 8y – 5y + 40 = 0

4200  60  30 70  30 = = 100 21 21 42. 3; ?  960 × 780 ÷ 24 = 31200 43. 1; Let the cost price of mobile be ` x and laptop be ` (78000 – x)

41. 4; ? 

 (y – 8) (y – 5) = 0  y = 8, 5 No relationship between ‘x’ and ‘y’ exits. 33. 3; I. (x + 5)2 = 0  x = –5

 5y – 3 

2

=0  =

3

 x×

5

25 15 5 – (78000 – x) × = 78000 × 100 100 100

 25x + 15x – 78000 × 15 = 78000 × 5  40x = 78000 × 20  x = ` 39000 44.3; Suppose the man works overtime for x hours.

 x
 (5x + 3) (2x – 7) = 0  x=



= 159 27 + 53 × 27 – 159 27 = 1431

 (x – 5) (x – 6) = 0

II.



39. 1;? = 3  27 53 27 – 159 27

Now, working hours in 5 week = 5 × 6 × 8 = 240 hr.

–3 7 , 5 2

240 × 40 + x × 45 = 10, 500

2

II. y + 17y – 4y – 68 = 0  (y – 4) (y + 17) = 0  y = 4, –17  No relationship between x and y exists.

 9600 + 45x = 10,500  x=

10,500 – 9600 = 20 hr.. 45

 total hours of work = 240 + 20 = 260 hr.. 1

45. 4; Let the number of boys and girls be x each 3(x – 10) = x

1

50. 2; P’s share  Q’s share =

 2x = 30

5   1   100  

 x = 15  Total number of students = 2x = 30 46. 2; Number of questions attempted correctly = 70% of 10 + 50% of 30 + 60% of 45 = 7 + 15 + 27 = 49

Q’s share =

x  45  x  × 100 = 6.25

5   1   100  

8

400 × 12615 = ` 6000 841

t  51. 4; Pipes should be closed after = y 1 –  minutes  x

 100x = 281.25 + 6.25x

[ x = A, y = B, t = Full]

281.25 = 3 kg. 93.75

 16  8 = 27 1 –  = 27 × = 9 min  24  24

45  3 = 12 tins 4

52. 5; Average speed for the total journey (8  4)(8 – 4) = 6 km/hr.. 8 53. 5; Required answer = 2 × 3! × 3! = 2 × 3 × 2 × 3 × 2 = 72

=

5 48. 1; Sugar contained = × 8 = 0.4 100

Now, % sugar in remaining solution =

1

441  P’s share = 841 × 12615 = ` 6615

60 × 85 = 51 100  Required answer = 51 – 49 = 2 47. 5; Total paint required = 45 + wastage = 45 + x

 Total number of tins =

:

 100  2  = (21)2 : (20)2 = 441 : 400 =1:   105 

Passing grade =

 x=

6

8

54. 1; Required probability =

0.4 × 100 = 5.71% 7

C3

52

C3

[honour card of red = 2 × 4 (Ace, King ,Queen, Jack)

49. 3; For distance,

=

8! 52! ÷ 3! 5! 3! 49!

=

876 14 = 52  51  50 5525

55. 4; Required probability = Distance travelled in 8 days by 1st man, D1 = 12 × 8 = 96 km. and by 2nd man, D2 = 20 × 8 = 160 km For remaining distance, let both take t days to reach the final destination. x – 96 = 2 × 12 × t  x – 96 = 24 t .......... (i) and x – 160 = 20 t ...... (ii) From (i) and (ii); we get, x – 96 – x + 160 = 24 t – 20 t  64 = 4 t  t = 16 days.  Total number of days = 16 + 8 = 24 days.

=

12

C3

52

C3

=

12! 52! ÷ 3! 9! 3! 49!

12  11 10 11 = 52  51  50 1105

56. 4; There are 10 letters in the word COMPONENTS and there are two O’s and two N’s Number of consonants = 7, number of vowels = 3 Relative order of vowels and consonants remain unchanged, means vowel will occupy vowels place and consonant will occupy consonant place.  Required number of ways =

= 7 × 6 × 5 × 4 × 3 × 3 = 7560 2

7! 3! × 2! 2!

4

57. 1; Required probability =

C2 5 C2  6 C 2 15

65. 1; From statement A, Required answer =

C2

66. 3; min fin bin gin  trains are always late .......... (i) gin din cin him  drivers were always punished .. (ii) bin cin vin rin  drivers stopped all trains ......... (iii) din kin fin vin  all passengers were late ......... (iv) From Eq. (i) and (iv), fin  late Eq. (ii) and (iii), cin  drivers Eq. (ii) and (iv), din  were Hence, drivers were late  cin din fin 67. 3; V = W < X < Y > Z Conclusions (I) Z > X (x) (II) Y > V (x) (III) W < Y ( ) (IV) W = Y (x) Only III is true. 68. 2; K > L < O = M < N Conclusions (I) N > O ( ) (II) M > N (x) (III) K < N (x) (IV) L = N (x) Only I is true. 69. 5

5! 6!   15!   4!   ÷  =  2! 2! 2! 3! 2! 4!   2! 13! 

=

6  10  15 31 = 15  7 105

58. 4; Number of students in college C5 In 2014 =

15 × 30,000 = 4500 100

In 2013 =

12 × 25000 = 3000 100

4500 – 3000 × 100 = 50% 3000

Required % increase = 59. 2;

2013

2014

% increase

C1 17 × 250 = 4250

16 × 300 = 4800

12.94%

C2 20 × 250 = 5000

22 × 300 = 6600

32%

C3 21 × 250 = 5250

20 × 300 = 6000

14.28%

C4 10 × 250 = 2500

8 × 300 = 2400

decrease

C5 12 × 250 = 3000

15 × 300 = 4500

50%

C6 15 × 250 = 3750

13 × 300 = 3900

4%

C7 5 × 250 = 1250

6 × 300 = 1800

44%

Hence, minimum increase is in the college C6

Brajesh is at distance of 10m away and in West direction from his starting point S. 70. 2 In all groups, first and third letters are equidistant from middle letter as they appear in English alphabets.

60. 3; Hence, decrease is in the college C4.. 61. 4; Required % =

17  20 250 100 16  22 300

 81%

62. 1; Required ratio = 15 × 250 : 13 × 300 = 25 : 26 71. 2; 72. 5;

63. 5; Combining the both statements A and B will not give the perimeter of semicircle. 64. 3; From A,

From B,

40 × 80 = 32. 100

30 40 N1 = × 90  N1 = 120 100 100 20 36 N2 = × 50  N2 = 90 100 100

73. 4

combining both statements A and B; N1 120 4 = = =4:3 N2 90 3

3

they are dependent. Thus, eventually we get one equation in two variables, which have infinite solution set. 88. 3; From statement I, If Karan turns 90° towards his right, he will face South. So, Rahul is facing North. From statement II,

74. 1

In the end, Priya faces North. So, Rahul also faces North. 89. 2; From statement I,

75. 5;

(76-80): Here words are arranged in alphabetical order, while numbers in descending order from the right side. Input: app is ox 32 87 ever shoe 72 69 96 66 Step I: app ever is ox 32 87 shoe 72 69 66 96 Step II: app ever is ox shoe 32 72 69 66 96 87 Step III: app ever is ox shoe 32 69 66 96 87 72 Step IV: app ever is ox shoe 32 66 96 87 72 69 Step V: app ever is ox shoe 32 96 87 72 69 66 Step VI: app ever is ox shoe 96 87 72 69 66 32

From statement II,

Hence, Y is grandmother of N.

76. 5; app ever is ox shoe 32 96 87 72 69 66 77. 3 (81-85):

81. 1

78. 5

82. 2

79. 1

83. 4

90. 1; Check option by pick method. By options 1) W = X < Y < A = B > C > D (91–95):

80. 3

84. 3

85. 5;

86. 5;From I, ‘a’ is a prime number. But a unique value of a is not known, a can be 2, 3, 5, 7......... Hence, statement I alone is not sufficient. From II, again a unique value of a is not known, a can be 2, 4,6...Hence statement II alone is not sufficient. Combining I and II, that ‘a’ is even and prime. Hence, I and II together are sufficient to answer the question.

Person

Movie

Subject

P

Swat

Geology

Q

Troy

Computer

R

Rush

Topology

S

Heat

Statistics

T

Avengers

Spanish

V

Constantine Psychology Congo

X

91. 4

87. 4; From I and II, we get 2 equation in two variables. But 4

92. 5

93. 4

94. 3

Polity

95. 1

96. 2

97.1

98. 2; Second highest number = 746; 

746 = 373 2

Third highest number = 519. Difference = 519 – 373 = 146 99. 4; 519  915; 328  823; 746  647; 495  594; 837  738; lowest number = 594 100. 5; 519  951; 328  832; 746  674; 495  549; 837  783 Highest number = 951 or 519

5

SBIPO-PT-004 II. 7y2 + 21y + 3y + 9 = 0

1. 1 2. 5 3. 4 4. 2 5. 5 6. 2; Replace ‘organization’ with ‘organizations’ 7. 5; No error 8. 4; Replace ‘in’ with ‘under’ 9. 3; Replace ‘from’ with ‘for’ 10. 3; Replace ‘can’ with ‘could’ 11. 2; same 12. 4; opposite 13. 3; opposite 14. 4; same 15. 2; opposite (16–20): E D A C B 16. 1 17. 2 18. 3 19. 5 20. 4 21. 5 22. 1 23. 2 24. 3 25. 4 26. 3 27. 1 28. 2 29. 3 30. 4 5 2 5 1 2 5

3  y = – ,–3 7

16 

239 – (12)2 = 95  96 95 + (13)2 = 264 264 – (14)2 = 68 68 + (15)2 = 293 Hence there should be 95 in place of 96.

5  (2x + 5) (x + 4) = 0  x = – ,– 4 2 II. 2y2 – 10y + 7y – 35 = 0

41. 5; The series is: 128 

5  320 2

7  1120 2 9 1120   5040 2 11 5040   27720 2 320 

7  (2y + 7) (y – 5) = 0  y = – ,5 2  Relationship between x and y does not exist. 35. 5; I. 12x2 – 20x – 21x + 35 = 0 7  , 4 3  (4y – 5) (y – 3) = 0

 x=

13  180180  180190 2 Hence, there should be 180180 in place of 180190. 42. 1; He sells 920 grams of rice and gains 80 grams 27720 

5 ,3 4 Relationship between x and y does not exist 36.5; I. 4(x2 – 1) = 60  x2 – 1 = 15  x =  4 II. 3(y2 + 1) = 51  y2 + 1 = 17  y =  4 Hence x = y 37. 2; I. 28x2 – 21x + 12x – 9 = 0  (7x + 3) (4x – 3) = 0

 y=

80  100 = 8.69% 920 43. 2; Let the number of days he was absent be x days. 180 (40 – x) – 20 x = 5200 7200 – 180x – 20x = 5200 7200 – 200x = 5200  Gain % =

3 3  x= – , 7 4

SBI PO (PRE) Mock-Test-9

5  625  630 . 2

Hence there should 625 in place 7630 39. 4: The series is: 21 × 2 – 1 = 41  48 41 × 4 – 2 = 162 162 × 6 – 3 = 969 969 × 8 – 4 = 7748 Hence, there should 41 in place of 48. 40. 3; The series is: 118 + (11)2 = 239

?  824  1236  ?  150 32.2; 100 33. 1; 392 × 8.4 = 3292.8 34. 5; I. 2x2 + 8x + 5x + 20 = 0

II. 4y2 – 12y – 5y + 15 = 0

5 5 5  40 , 40   100 , 100   250 , 2 2 2

250 

25

 (4x –7) (3x – 5) = 0

x  y

38. 1; The series is:

5

31.4; ?

 (7y + 3) (y + 3) = 0

 x= 1

2000 = 10 days 20

44. 2; Required number = LCM of (25, 30, 35, 40) – 7 = 4200 – 7 = 4193 45. 3; Time stopage rest per hour =

Difference of speed  60 minute Speed without stoppage

6x  7 11   18x + 21 = 11x + 77 x7 3  7x = 56  x = 8  Manorama’s present age = 6x = 48 years 4  40  1.6 kg 100

N1 1 100 4     4:7 N 2 5 35 7

53. 1; Required probability =

n – m! m! (n – 1)!

(Where n = number of person, m = particular person)

1.6  x 12  40  x 100

9 – 2! 2! 7 ! 2! 2 1  = = (9 – 1)! = 8! 8 4

 160  100x  480  12x  88x = 320  x = 3.64 kg

48. 3;



 Anshu, Bharti and Charita’s age are 9, 27, 21 years 52. 3; Required number of ways = 7! 6! = 7 × 6! × 6! = 7 × (6!)2

Let x kg of pure salt be added. Then,

N2 35  N1 5 100

51. 2; Let the age of Anshu be x years  Bharti’s age = 3x Charita’s age = x + 12  x + 3x + x + 12 = 57 or, 5x + 12 = 57  x= 9

54 – 36  60  30 min per hour Now, 36 46. 5; Let Manorama son’s age be x years  Manorama’s age = 6x

47. 4; Amount of salt in 40 kg of solution =



2xy 54. 5; Required probability = (x  y) (x  y  1)

80x  94y  86 xy

=

 80x + 94y = 86x + 86y  8y = 6x

2  8  3 24 = 11 10 55

(x = yellow, y = green)

(y  1)!x!  x  boys  55. 2; Required probability = (x  y)!  y  girls   

x 8 4  y  6  3  4:3

49. 1; Radius of formed cone = 4 cm Slant height = 5 cm

=

7! 7! 7 6 5 4 3 2 7  = 13! 13  12  11  10  9  8 1716

n(n – 1)(n – 2)(n – 3) 24 (Where n = number of sides in polygon)

56. 3; Required answer = 5 cm 3 cm

=

12(12 – 1)(12 – 2)(12 – 3) 24

=

11  10  9  99  5  495 2

4 cm

22  4  5 = 62.8 cm2 Surface area of formed cone = πrl = 7

50. 1; N2 – 35% of N1 =

 N2 –

57. 2; From statement B, Principal = x ; interest = x

4 N 5 2

Then,

4 35 N2  N1 5 100

x  4 r 100 x r= = 25% 100 4

58. 4; From statement A, area of the square =

2

1 (diagonal)2 2

SBI PO (PRE) Mock-Test-9

=

1 (16) 2 2

2009

2010

2011

2012

57.8%

57.05%

59.52%

60%

128 cm 2

2013

2014

62.07% 67.05%

2

 64  2 From statement B, area of the square =    256 cm  4 

Hence, highest is for the year 2014. (66–70):

59. 3; From statement A and B;

D

Cost of 1 apple = `45

 Cost of 1 orange = 2 × 15 = ` 30  Required answer = 3 × 45 + 2 × 30 = 135 + 60 =` 195

H

So, we cannot conclude anything. 61. 4; Required ratio

8740 37  = 437 : 466 9320 466

vegetables are fruits. Hence, conclusion II does not follow. 72. 4; Some branches are plants (I) + No plant is the tree (E) I + E = O = Some branches are not trees. Hence, conclusion I does not follow. There is negative statement thus the possibility can not be exist. Hence, conclusion II follows. 73. 5; No plant is a tree. conversion No tree is a plant.

62. 5; Percentage of students getting selected from institute ‘O’ in 700  100  50.72% 1380

780  100  54.54% 1430  Required percentage increase

2010 =

=

Again, No plant is a tree (E) + All leaves are trees conversion .

54.54 – 50.72  100  7.5% 50.72

Some trees are leaves (I) E + I = O*. Some leaves are not plants. Hence, conclusion II follows. 74. 3; No bread is rice (E) + No rice is pulses (E) = E + E = No conclusion. But there is a complimentary statement. Hence, either conclusion I or II follows. 75. 5; No bread is rice (E)) conversion . No rice is bread.

63. 2; Percentage of students getting selected in the year 2013 J

K

52.14% 62.07%

L 58.67%

M

N

O

58.86% 58.78% 58.82%

Hence, conclusion I follows. Again, No rice is pulses (E) + Some pulses are fruits (I)= E + I = O* = Some fruits are not rice. Hence, conclusion II follows.

Hence, the highest percentage is for Institute K. 64. 3; Required Percentage =

800  1000  770  940  820  820 100 (1560  1680  1380  1560  1420  1460)

76. 2 77. 2; Fourth to the left of tenth from the right end (10 + 4) = 14 th from the right end i.e. –4 78. 3 79. 4

5150  100  57% 9060 65. 1; Percentage of students getting placement from Institute K in the given years:

=

SBI PO (PRE) Mock-Test-9

B F

66. 3 67. 2 68. 1 69. 4 70. 5 71. 1; All leaves are fruits (A) + All fruits are vegetables (A) = A + A = A = All leaves are vegetables. Hence, conclusion I follows. Again, All fruits are vegetables (A) conversion Some

1360  1460  1420  1500  1480  1520 = 1540  1610  1560  1520  1580  1510

2009 =

C

A

60. 5; Hence, the number of students is not given.

=

E

G

Now, losf of 4 apple = 4 × 45 = 2 × 3 × orange

3

80. 3;

N

AC PL E T Q S B ZYH C MU I

C

Tenth from the left end

81. 1; Given statements: M > T ..... ...(i) T  R ..........(ii) K > M .........(iii) Combining all, K > M > T  R M > R is true K  R is not true 82. 2; Given statements: W < F .......(i) N > H .............(ii) F  N .............(iii) Combining all,W < F N > H H < W is not true. F > H is true. 83. 1; Given statements H = D ......... (i) H  T ............(ii) P N > D .....(iii) Combining all, P N > D = H  T T  D is true. P  H is not true. 84. 5; Given statement K  R .................(i) M < W ...............(ii) R > M = D ........ (iii) Combining all, KR > D = M < W K > D is true M < K is true 85. 4; Given statements J  N ......... (i) N  D.... .... ..(ii) M > D ........ (iii) Combining all, J  ND < M J = D is not true. M > N is not true. 86. 3; +2

+2

P K I Similarly, F +2

A I +2

+2

+2

J

B

A

E

W B

A

S

(89–90): E > B > C > D > A, E > B > D > C > A 64

64

89. 3 90. 2 (91–95): H J I B G row-I facing south row II facing north F ACE D 91. 4 92. 2 93. 1 94. 2 95. 3 96. 5; G + D  7 + 4 = 11, H + D  8 + 4 = 12, F + G  6 + 7 = 13, H + F  8 + 6 = 14, J + F  10 + 6 = 16 Hence, JF does not belong to the group. Become the sum of the letter is perfect square. 97. 3; P R O V I D E D 98. 1; From I, WYZX Only I is sufficient to answer the question. 99. 5; From I and II write with pen ––– na pa sa this pen is black ––– ra sa ka ta Hence, pen –– sa Both are sufficient to answer the question.

+2

100. 4; From I, From II,

V

Q

T H +2

D

or,,

N I G H T +2

C

D

Q has two children.

brother

(–)

M

+2

H

H C K V J

D

Q is either uncle or aunt of H Hence, both are not sufficient to answer the question.

87. 2; –1

–1 –1 –1 S V U T W –1 –1 –1 –1 Q U T S R –1 –1 –1 –1 P T S R Q 88. 5; More the two posibility make. But we take only two we can’t determine

4

SBI PO (PRE) Mock-Test-9

SBIPO-PT-005 1. 3; Replace ‘can’ with ‘could’

 x=

2. 1; Replace ‘will’ with ‘had’

4 5 , 3 2

Relationship between x and y cannot be established.

3. 2; Replace ‘to’ with ‘of’ 4. 5; No error

37.3; I. 7x2 + 2 7 x 8 + 8 = 0

5. 3; Replace ‘like’ with ‘as if’ 6. 1

7. 3

8. 5

9. 4

10. 2

11. 2

12. 1

13. 3

14. 5

15. 1

16. 5

17. 4

18. 3

19. 5

20. 3

2

=

0



7x



7 x+ 8 =0  x=

8

– 8 7

II. y2 – 2 × 10y + (10)2 = 0

(21–25): E F C A D B 21. 1

22. 5

23. 3

24. 4

25. 2

26. 5

27. 5

28. 2

29. 1

30. 4

 (y – 10)2 = 0 Hence, x  y

 y = 10

38. 3; I. x2 + 3x – 2x – 6 = 0

31.5;

 (x –2) (x + 3) = 0  ? = 240 ÷ 5 = 48

 x =2, –3

32.4; The series is 112–1, 122–1, 132–1, 142 –1, 152–1,.........

II. 2y2 – 12y – 7y + 42 = 0  (y – 6) (2y – 7) = 0

 ? =16 – 1 = 255 2

7 2 Hence, x < y 39. 1;? = 76 ×75.25 = 5719 40. 4; ? = 2332.08 41. 5; ?  60000 + 3000 ÷ 4000 × 6000

 y = 6,

33. 2;  ? =25 + 7 = 32

49 34. 1;  ? = 107 + 42 = 149

= 60000 +

35.1; Multiplying equation (I) by 3 and equation (II) by 2 and adding then we get.

250 220 42. 3; ?  × 740 + × 600 100 100

15 x + 12y + 14x –12y = 219 + 100  29x = 319  x = 11

= 1850 + 1320 = 3170 43. 2; Let the CP of an article be ` x.

Again putting the value of x in equation (ii), we get  y=

50 – 7x 50 – 77 = = 4.5 –6 –6

First SP =

34 136 x= x 25 100

New CP =

76 19 x= x 100 25

New SP =

145 19 551 × x= x 100 25 500

 x>y 36.5; I. 6x2 – 8x + 21x – 28 = 0

 (2x + 7)(3x – 4) = 0  x=–

3 × 6000 = 64500 4

7 4 , 2 3

Now,

II. 6y2 – 15 y + 8y – 20 = 0

 (2y – 5)(3y + 4) = 0

 1

34x 551x – = 258 25 500



680x – 551x = 258 500

Now, r = 25 ×



129 x = 258  x = `1000 500

 4  27  208  Amount = 1200 1  100  = 100 × 1200  

44.1; Let the numbers be 4x, 5x and 6x, then, 16x2 + 25x2 + 36x2 = 2772  77 x2 =2772  x = 6

= ` 2496 49. 1; Let x litres of water be added.

Sum of the numbers = (4x + 5x + 6x) = 15x = 90 45. 4; Required time =

Milk =

l 2  l 2 t1t 2 t 2 l1 – t 1 l 2

Now, =

125  200 4.5  8

50. 4; Let the number of girls be x Then, x × 8x = 6272

46. 5; Reduction in the consumption

or, 8x2 = 6272

28 = × 100 = 21.875% 128

or, x =  28  x = 28 (Number of girls can’t be negative)

47. 3; Suppose C alone will complete the work in x days 2 1 Work completed by A in 2 days = = 10 5

51. 4;

1 4 = 5 5

Total work completed by B and C together = 8×

= 28 3  P + Q + R = 93

Q  R  – 2  6

= 20 2  Q + R = 52  P’s present age = 93 – 52 = 41 years. 52. 4; Total salary = 5 × 38000 + 7 × 12000 + 10,000

5 4

= ` 2,84,000 53. 5; The word MODERN has 6 letters, in which 2 vowels and 4 consonants. Now, 2 vowels can be placed at any of the two place, out of the three marks. Required number of ways = 4! × 3! = 72 54. 1; Required number of ways = 3! × 5! × 4! × 3! = 6 × 5 × 4 × 3 × 2 × 4 ×3 × 2 × 3 × 2 = 6 × 20 × 6 × 4 × 6 × 6 = 103680

= 10 days. 1 1 1 + = 15 x 10

1 1 3– 2 1 1 = – = = 10 15 30 30 x

 x = 30 days.  r4   = 2400 48. 2; 1200 1  100  

 25 + r =

P  Q  R  – 3  3

and

Since, the remaining work will be completed by B and C together in 8 days.



4 60 = 3 24  x

 84 = 4x  x = 21 litres

325  4.5  8 = = 117 seconds. 1000 – 900

Then,

5 2 × 84 = 60 litres; water = × 84 = 24 litres 7 7

 180 = 96 + 4x

8  125 – 4.5  200

Remaining work = 1 –

108 = 27% 100

55. 1; Required number of diagonals =

24 25 = 50  r = 25% 12

5 5 – 3 =5 2

56. 3; Required probability = nCr × pr × qn–r p = probability of happening, 2

66. 5; No artist is a writer (E) + All writers are honest (A) = E + A = O* = Some honest are not artists. Hence, I does not follow. Again, All writers are honest (A) + No honest is an engineer (E) = A + E = E = No writer is an engineer +No artist is a writer (E) = E + E = No conclusion but the possibility in II exists. Hence II follows. 67. 4;Some plants are trees (I) + All tress are woods (A) = I + A = I = Some plants are woods. Thus the possibility in I exists. Hence conclusion I follows. Again, All tress are woods (A) + All woods are shrubs (A) = A + A = A . All trees are shrubs  implication  Some trees are shrubs. Hence conclusion II follows. 68. 3; Some honests are poor (I) + No poor is rich (E) = I + E = O = Some honests are not rich. Hence, conclusion I does not follow. Again, from statement first, second and third conclusion II may follow. Hence conclusion II does not follow. 69. 4; No window is a wall (E) + All walls are buildings (A) = E + A = O* = Some buildings are not windows. Hence the possibility in I exists. Hence, conclusion I follows. Again, some doors are windows (I) + No window is a wall (E) = I + E = O = Some doors are not walls. Hence, the possibility in II exists. Hence, conclusion II follows. 70. 5; All laptops are computers (A) + Some computers are tablets (I) = A + I = No conclusion. Hence, conclusion I does not follow. Again, from statement first the possibility in II exists. Hence conclusion II follows. (71-75):

q = probability of not happening; p + q = 1  1 3  1  = 4C 3 ×     2  2

=4×

57. 4; Required probability =

1 1 1 × = 8 2 4

48

C4

52

C4

=

48! 52! ÷ 44! 4! 48! 4!

=

48  47  46  45 38916 = 52  51  50  49 54145

58. 1; From statement A, Average speed of bus = 3 ×

120 = 120 km/hr 3

59. 5;Data in both the statements are not sufficient to answer. 60. 3; From both the statements, radius = 196 = 14 cm Area of the circle =

22 × 14 × 14 = 616 cm2 7

61. 4; Suppose, the expenditure on production of rice and wheat in 2012 was ` 100 each. 136  Required ratio = 128 = 17 : 16

62. 3;The sales of wheat in 2014 was 136% of the expenditure on wheat in that year. Hence, the required production = 24.5 ×

100 136

= ` 18.01 lakh. 63. 2; Required profit =

30 × 18 = `5.4 lakh. 100

64. 5; Data inadequate 65. 1; Suppose the amount of profit earned through the sale of rice in 2010 and 2011 was `1000 and `900 respectively. This means that 32% of the expenditure on rice in 2010 is equal to `1000. Similarly 18% of expenditure on rice in 2011 is equal to `900. 1000 100 32 = 5:8  Required ratio = 900 100 18

3

71. 3 72. 2 73. 1 74. 5 75. 3 (76-80): no risk of damage  do me ra su ........ (i) improve policy risk of insurance holders  ti la ra su ju ve ..... (ii) no risk policy  su me la ...... (iii) damage of insurance holders  do ti ve ra .... (iv) from (i), (ii) and (iv), of  ra ........(v) from (i), (iv) and (v) damage  do........ (vi) from (i), (ii), (iii) and (v), risk  su ......... (vii) from (ii), (iii) and (vii), policy  la ......... (viii) from (i), (v), (vi) and (iii), no  me ........ (ix) from (ii) and (iv), insurance/holders  ti/vi ........ (x) from (iii), (v), (vii), (ix) and (x), improve  ju 76. 2 77. 1 78. 3 79. 5 80. 5 81. 2; D = E < F ......... (i) G > H > E .......... (ii) combing (i) and (ii) G > H> D = E < E we can’t compare F and H. But G > D. Hence II is true. 82. 5; M < N < O, P>N>Q

Combining both,

R is the wife of M. 87. 5; D is mother of E

M < N < O or Q I; L> H 84. 2; Can’t compare P and H. Hence I is not true. I < M or M > I, Hence II is true. 85. 5; A > B > C > D >E ; C F=G;D>M>N Gender of H is not given. 88. 5; It is given that L is the father of P. L#M δ N?P#Q θ R

A > N, Hence I is true.

B > G, Hence II is true. 86. 2; T is nephew of N (Given)

4

From II; Rahul is 40th from the top and Nisha is 14th from the bottom. From III; Shivani is in the middle of Rahul and Nisha From II and III; Nisha’s rank from the top =55 – 14 + 1= 41 + 1 = 42 Rahul is 40th from top. Shivani’s rank is 41st from top. Shivani’s rank from bottom = 55 – 41 + 1 = 14 + 1 = 15th Either I or II and III are sufficient. 98. 5; From I;

Either ‘ θ ’ or ‘ δ ’ 89. 5; Except Yuan all are internationally accepted currencies. 90. 4; Lake Superior is a fresh water body while rest are salt water body. (91–95):

Name

Competition Name

Day

Team

A

Hockey

Monday/Saturday

White

B

Dancing

Tuesday

Black

C

Singing

Friday

Blue

D

Painting

Monday/Wednesday/ Thursday/Saturday

Green

E

Tennis

Monday/Wednesday/ Thursday/Saturday

Black

F

Cooking

Monday/Wednesday/ Thursday/Saturday

White

From II; Y  M From III;

From I and III;

91. 4 92. 3 93. 4 94. 1 95. 2 96. 5 Given that __ > T > ___ > S > __ From I; Q is not the heaviest. From II; T > R > S i.e. R is in the middle. From III; __ > __ > P > S > __ Using only II; ___ > T > R > S > ____ i.e. R is in the middle. From III; __ T > P > S > __ i.e. P is in the middle. Either II or III alone is sufficient. 97. 3; From I; Sahil’s rank from the botton  25th Sahil’s rank from the top = 55 – 25 + 1 = 30 + 1 = 31 Shivani’s rank is  31 – 10 = 21st So, Shivani’s rank from the bottom = 55 – 25 + 1 = 34 + 1 = 35th

99. 4

5

All together are not sufficient. 100. 1

SBIPO-PT-006 (1–5): D B A C F E 1. 2

2. 1

3. 3

4. 5

5. 4

6. 1

7. 3

8. 2

9. 5

10. 4

11. 2

12. 1

13. 3

14. 3

15. 1

 ? = 141 × 4 + 7.5 = 571.5 38. 2; 474 + 12

9

21. 1

22. 3

23. 2

24. 4

25. 1

26. 3

27. 3

28. 5

29. 5

30. 3

73

85

77

+4

+8 +4

31.3; ? = 5184 + 512 – 81 = 5615 7  6231 14.5  740 30  900  – 31 100 100

= 27 – 5 =22 34. 3; ?  2800  28  6 – 126 – 245

1 3  y  – ,– 4 4 x < y  42. 4;

= 600 – 126 – 245 = 600 – 371 = 229 1

?

1 2

1018

I. x2 – 15x – 11x + 165 = 0 or, (x – 11) (x – 15) = 0

229 51 51  212   1018  916   1018 53 ? ?

or, x = 11, 15 II. y2 – 21y – 15y + 315 = 0

 102  ? 

?

1 1 ? 2 4

or, (y – 15) (y – 21) = 0 or, y = 15, 21

36. 4;

xy

17

21 2

+2

37 2

+4

73

137

2

2

+6

43. 1; I. 3x2 – 21x – 11x + 77 = 0 or, (3x – 11) (x – 7) = 0

+8

 ?  73  64  137

37.3;

or, x =

571.5 141 44.5 18.5 ×1 + 7.5 ×2 + 7.5 × 3 + 7.5 × 4 + 7.5

11

SBI PO (PRE) Mock-Test-11

+22

+14 +6

121

99 +8

7 9  (5x + 7) (4x + 9) = 0  x = – ,– 5 4 2 II. 16y + 12y + 4y + 3 = 0  (4y +1) (4y +3) = 0

33. 5; ?  (24)3 ÷ (8)3 – 5

51

× 5 –5

 ?  99  22  121 41. 3; I. 20x2 + 45x + 28x + 63 = 0

= 1407 + 107. 3 – 270 = 1244.3



5275

40. 4;

20. 4; Replace ‘wave’ with ‘waves’

132651 3

1056

×5–2 × 5 –3 × 5 –4 ? = 1056 × 5 – 5 = 5275

19. 4; Add ‘a’ before ‘flat line’

44944

212

43

18. 4; Replace ‘intense’ with ‘intensity’

52441 53

+ 48

39. 1;

17. 2; Replace ‘in’ with ‘over’

35. 1;

+ 36

 ? = 546 + 48 = 594

16. 4; Replace ‘often’ with ‘oftenly’

32.4; ? =

+ 24

594

546

510

486

11 ,7 3

II. 2y2 + 16y + 7y + 56 = 0 or, (2y + 7) ( y + 8) = 0

1

y= –

7 ,–8 2

50. 5; Speed of train =

x > y 44. 5; I. 63x2 + 35x + 36x + 20 = 0  (7x +4) (9x + 5) = 0

Speed of bike =

450  75 km/hr 6

75  37.5 km/hr 2

 Time taken by bike =

4 5  x = – ,– 7 9 II. 45y2 + 27y + 25y + 15 = 0  (9y + 5) (5y + 3) = 0

300  8 hr 37.5

51. 1; Sonali’s percentage =

5 3  y = – ,– 9 5



35  39  40  37  32  100 60  5

183  100  61% 300

52. 4; Ratio of investment in three years of Rakesh and Kunal

 No relationship between x and y exists 45. 3;

5  = 50,000  1  70,000  2  :  80000   2  = 1, 90, 000 : 2,00,000 = 19 : 20

I. x2 + 9x + 7x + 63 = 0

 (x + 7) (x + 9) = 0  x = –7, –9 II. 6y2 – 24y – 13y + 52 = 0

 Rakesh share of profit =

 (6y – 13) ( y – 4 ) = 0  y =

13 ,4 6

= ` 3,42,000 53. 4; Using Alligation method,

x
4 9

6 13

70 100 x  350  x = 350   500 100 70

5 11

47. 3; Ratio of their uses = 8 : 10 : 12 = 4 : 5 : 6  Rent paid by R =

48. 2;

6  2250 = ` 900 15

6 –5 = 1 13 11 143

Part of tank filled in 1 hour

1 5 –4 11 9 = 99 1 1 :  9 : 13 143 99

1 1 1 65– 3 1  –   = 20 24 40 120 15

Required ratio =

Thus, required time for the tank to be filled = 15 hrs.

 Required quantity =

49. 2; 15 A = 10 B

9  22  9 litre 22

54. 2; Let the number be x

 3A = 2B

Then, x2 – (68)2 = 7697

Now, B – 10 = 3A – 22 or, B – 10 = 2B – 22 or, (Put 3A = 2B)

or, x2 = 7697 + 4624

or, B = 12

or, x = 111

A =

19  7,02,000 39

55. 5; According to the question,

2  12 8 3

11x  13  3x  13  48 2

 Required sum = 20

2

SBI PO (PRE) Mock-Test-11

61. 2; Average production for five years for

14x  26  48  7x + 13 = 48  7x = 35  x = 5 2  Son’s present age = 3 × 5 + 13 = 28 years 

Nokia 

56. 1; Statement A alone is sufficient to answer the

35  50  30 55  45 lakh  43 lakh 5

Samsung 

question. We know that whenever any odd number is divided by any odd number, it gives an odd number.

25  40  40 45  55 lakh  41 lakh 5

From Statement B, we get A is either even or odd as

40  45  55 40  40 lakh  44 lakh 5

the sum of an even and an odd number is odd. If B is

The average production of microman is maximum.

Micromax 

odd then A is even and if B is even, A is odd. 62. 3; Required percentage increase =

57. 4; From Statement A, Required ratio = 62 : 38 = 31 : 19 From Statement B, Required ratio = 62 : 38 = 31 : 19

63. 1; Percentage change (rise/fall) in the production of Samsung mobile in comparison to the previous year:

Either A or B alone are sufficient to answer the question. 58. 4; From Statement A, time of travel =

80 1  3 hr 25 5

From Statement B, Let the initial speed = S And initial time = t then, S =

or,

80 t

.... (i)

80 1 t– S5 2

C1

3 8  C1 8 3  Probability of not getting 1 purple ball P E = 1 –  8 8

  



60. 5; Odds in favour = PE  : P E

8

C1

5

:1 –

8

C1 C1



For 2013 

45 – 40  100  12.5% 40

For 2014 

55 – 45  100  22.22% 45

40  100  160% 25

For 2011 

45  100  112.5% 40

For 2012 

55  100  137.5% 40

For 2013 

40  100  88.89% 45

65. 4; Required ratio  = 130 : 140 = 13 : 14

5  :1–  5 : 3 8 8

SBI PO (PRE) Mock-Test-11

40 – 40  100  0% 40

40  100  72.73% 55 Hence, maximum is in the year 2010.



C1

For 2012 

For 2014 

5 3  Odds against = P E : PE   8 : 8  5 : 3

5

40 – 25  100  60% 25

64. 5; For 2010 

59. 1; Probability of getting 1 purple ball PE 



For 2011 

Hence, maximum is for the year 2011.

..... (ii)

Solving (i) and (ii) we find the time Hence either statement A alone or B alone is sufficient to answer the question.

3

55 – 35  100  57% 35

3

30  55  45 40  45  55 : 3 3

79. 1; No phone is a mobile (E) + All calculators are mobiles Conversion Some mobiles are calculators (I) = E + I = O* = Some calculators are not phones. Hence, conclusion I follows. Some cameras are not mobiles (O) + Some mobiles are calculators (I) = O + I = No Conclusion. Hence, conclusion II does not follow.

(66–70): Persons

Subject

Period

A

History

VII

B

Maths

II

C

Economics

III

D

Hindi

I

E

English

VI

F

Sanskrit

V

G

Computer

IV

80. 4; There is negative statements, thus possibility can not be exist. Hence conclusion I does not follows. No planet is asteroids (E) + No asteroids are moon (E)= E + E = No conclusion. Hence, conclusion II does not follow. 81. 1; No planet is asteroids Conversion No asteroids is planet. Hence, conclusion I follows. All stars are planets (A) + No planet is asteroid (E) = A + E = E = No star is asteroid + No asteroids are moon. E = E + E = No conclusion. Hence conclusion II does not follow. 82. 2; The highest number is 956 Sum = 9 + 5 = 14 83. 1;

71. 1; Except 1 all are synonyms. 72. 5; E F F I C I E N C Y

(73–74). Given statements L  Q > P .......... .(i) R < C > N = L .......(ii) Combining all: R < C > N = L  Q > P 73. 1; C > Q is true. R  P is not true. 74. 4; N  P is not true. L < R is not true.

95 6

81 2

78 2 3 5 9 5 1 6

82 1 9 6 5 72 8 3 9 5 5 6 1 The lowest number is 395. 84. 4; 95 6

8 12 75. 5; Given statements : T > E  C = H ...... (i) R M > H .......(ii) Combining all: T> EC=H < MR R > C is true. T > H is true. (76–77): Given statements Z > N ............(i) K  N .............(ii) K = M  D .....(iii) Combining all: Z> NK= MD 76. 4; Z > M is not true. N  D is not true. 77. 5; N  M is true. K  D is true.

78 2 35 9 51 6

6 59 287 9 5 3 61 5 21 8 The second highest number is 659. 85. 3; The second highest number is 812. (86–89): In the rearrangement numbers are arranged in descending order and the words are arranged in English alphabetical order from left to right in alternate step. Input : 36 eager power 16 24 farm 46 sky ball 59 Step I : 59 36 eager power 16 24 farm 46 sky ball Step II : 59 ball 36 eager power 16 24 farm 46 sky Step III : 59 ball 46 36 eager power 16 24 farm sky Step IV : 59 ball 46 eager 36 power 16 24 farm sky Step V: 59 ball 46 eager 36 farm power 16 24 sky Step VI : 59 ball 46 eager 36 farm 24 power 16 sky. 86. 3 87. 3 88. 2 89. 4 (90–92):

78. 5; Some cameras are phones (I) + No phone is a mobile. (E) = I + E = O = Some cameras are not mobiles. Hence, conclusion I follows. No phone is a mobile Conversion No mobile is a phone. Thus, All mobiles are not phone. Hence, conclusion II follows.

(–)

(+)

B

D (+)

E

(–)

F

( +)

G

(–)

A C

4

SBI PO (PRE) Mock-Test-11

90. 2 91. 1 92. 5; We don’t know the gender of C. (93–97)

From both ;

M

M P

K

H

K

P

A

E C

F

J

N

Hence, both are not sufficient to answer the question. 99. 2; From I; We don’t know Y is in which direction of from W. In fact it could be in any direction. From II;

B 93. 4 94. 2 98. 4; From I;

95. 1

96. 5

97. 2

M

M P

K

L

L

G

D

N

J

N

P

K Z

3m

X

5m

Y

E

W S

L

 Z is to the west of point Y.. 100. 5; From I ; Y > X > W From II; Z > U > V From both: Z > U > V > Y > X > W Hence, W is the youngest.

L

From II; L

P J

K

J

L

K

SBI PO (PRE) Mock-Test-11

P

5

SBIPO-PT-007 43 + 42 = 59

(1–5): D A E C B 1. 1

2. 5

3. 3

4. 2

5. 2

59 + 32 = 68 68 + 22 = 72

6. 1

7. 5

8. 2

9. 3

10. 4

11. 1

12. 2

13. 3

14. 4

15. 5

The series is:

16. 5

17. 1

18. 1

19. 5

20. 4

24 × 9 – 8 - 208

36. 4;

21. 2; Replace ‘more’ with ‘many’

208 × 8 –7 = 1657  1675

22. 3; Replace ‘try’ with ‘trying’

1657 × 7 – 6 = 11593

23. 1; Replace ‘were’ with ‘had’

11593 × 6 – 5 = 69553

24. 1; Replace ‘asked’ with ‘ordered’

37.4; The series is 21 × 1 + 6 = 27, 27 × 2 – 9 = 45, 45 × 3 – 12 = 123, 123 × 4 – 15 = 477, 477 × 5 – 18 = 2367 2667 × 6 – 21 = 14181 38. 5; I. 30x2 – 35x – 36x + 42 = 0

25. 5; No error (26–30): 26. 1

27. 3

28. 5

31.5; ? = 54 ÷ 58 ×(52)3 × 18.4 +

29. 1

30. 4

75  140 100

 (5x – 6) (6x –7) = 0

= 5–4×56 ×18.4 + 105 = 25 × 18.4 + 105 = 400 + 105 = 565 32.2; ? = 251 + 1572 + 3300 – 2985 = 2138

 x=

II. 12y2 – 28y – 9y + 21 = 0

 (4y – 3) (3y –7) = 0

21 11 3  10 1 4  33. 1; ?  5   5 – 4  3  6 – 9     

 y=

21 11 3  60  3 – 8   –   5  5 4 18 



21 11 55  21  264 – 275   –     5  5 24  5  120 



21 20 504  – 5 – 11 11

6 7 , 5 6

3 7 , 4 3

 No relationship between x and y exists. 39. 3; I. x2 – 6x – 9x + 54 = 0  (x – 6) (x – 9 ) = 0  x = 6, 9 II. y2 – 11y – 10y + 110 = 0  (y – 10) (y – 11) = 0  y = 10, 11 x < y

34. 3; The series is : 129 + 5 ÷ 2 = 67

40. 3; I.



2x  7



2

0

7

 x= –

2

67 + 5 ÷ 3 = 24  25 24 + 5 ÷ 2 = 14.5

II.

14.5 + 5 ÷ 3 = 6.5

2

0

y

 x
35. 1; The series is: –18 + 62 = 18 18 + 52 = 43  44

SBI PO (PRE) Mock-Test-12

 3y – 8 

1

8 3

46. 3; From A,

7 3 ,x  – 10 2 II. 72y2 + 45y + 40y + 25 = 0  (9y + 5) (8y + 5) = 0

 x= –

Time taken by train to cross a man =

5 5  y = – ,– 9 8 Hence, x < y

 Speed of train =

 3900   75  46   10 42. 5; ?    130 

l 8

l  180 12

From statement B, speed of train = From, A and B

= 30  3450  10 = 348 43. 1; ? 

length of train speed of train

l l  180  8 12

120 275  850   400 100 100

 12l = 8l + 1440  4l = 1440

= 1020 + 1100 = 2120 44. 3;

 l = 360 m 47. 1; n(s) = 3,6 ; 4,5 ; 4,6 ; 5,4 ; 5,5 ; 6,3 ; 6,4 a

Required probability =

a h

7 36 5

C 2  6 C2  4 C2

48. 5; Required probability =

b

From statement A, 2a + b = 24..................(i)

C2

10  15  6 31 = 105 105

=

1 4a 2 – b 2  6 .......(ii) 2 From (i) and (ii), we can find a & b

15

From statement B,

49. 4; Required number of ways =

b 4a 2 – b 2 4 45. 3; From statement A, Respective ratio of investment of Anamika, Divya and Charu = 16 : 14 : 13

8! 2!

= 8 × 7 ×6 × 5 × 4 × 3 = 20160

So, Area =

50. 5; Required number of ways = (4 women and 2 men) or (3 women and 3 men) or (2 women and 4 men) or (1 women and 5 men)

Let Charu joined for m months

or (6 men only)

 From statement A and statement B Ratio of the profit will be = 16 × 12 : 14 × 12 : 13 × m



C 4

4

4 6

6

 

 C

C 2  4 C3 6 C 3 

4

2



6 C 4 

6

( C1  C 5 )  C 6

and, 192x + 168x = 72000  360x = 72000  x = 200



 C’s share = 85000 – 72000 13 × m × 200 = 13000

6! 4! 6! 4! 6! 4! 6!       1 2!4! 3! 3!3! 2!2! 2!4! 3! 5!

= 15 +

m = 5 months

 Charu joined for 5 months.

4  6  5 4 4 3 6  5   4  6 1 3 2 2 2

= 15 + 80 + 90 + 24 + 1 = 210 2

SBI PO (PRE) Mock-Test-12

51. 3; Let the wages of 1 man, 1 woman and 1 children be

Expenses on fruits be 17x Expenses on milk be 5x  Total expenses = 36x Increased expenses

` x, ` y and ` z respectively. Then, 3x = 2y ; 2y = 3z

 x : y : z = 2 : 3: 2

125 130 160  14x   17x   5x 100 100 100 = 17.5 x + 22.1x + 8x = 47.6x

=

 5x + 4y + 6z = 28900

 5x + 6x + 6x = 28900  17x = 28900  x = ` 1700; y =

3  1700  ` 2550 and z = ` 1700 2

 Total increased percentage =

 Required answer = 6x + 5y + 2z = 6 × 1700 + 5 × 2550 + 2 × 1700

56. 5;

= 10200 + 12750 + 3400 = ` 26350 52. 1; Relative speed of policeman = (33 – 15) ×

A 5 8

5 = 5 m/s 18

B 7 13 9 16

To catch the thief, the policeman has to gain 400 m. Time taken to gain 400 m=

400 = 80 sec 5

5 , 9 –7 16 13 = 16×13

Actual distance covered by policemen in 80 sec = 80 × 33 ×

57. 3; Correct average of guavas

Distance covered by thief = 733 – 400 = 333m =

53. 4; After successive discounts,

324  2130  2008 – 2880 690120 – 872 = = 2127.3 324 324

58. 1; Let x, y and z be the amounts invested in schemes A,

85 85  = ` 1734 100 100

B and C respectively. Then,

After single discount,

 SP of watch = 2400

 Required loss =

70 = ` 1680 100

x  8 y  10 z  12    2156 100 100 100

 8x + 10x + 12z = 215600  4x + 5y + 6z = 107800

1734 – 1680  100  3% 1734

Now, z =

54. 2; Circumference of base = 2r  2r = 88

 2×

 4×

22 × r = 88  r = 14 cm 7

22  14  14  20 = 12320 cm3 = 7

125 5 180 9 x  x and z  y y 100 4 100 5

4 5 z 5  z  6 z  107800 5 9



16z 25z   6 z  107800 5 9



144z  125z  270z 539z  107800   107800 45 45

2  Volume of the cylinder = πr h

 z  9000

55. 2; Let the expenses on medicine be 14x

SBI PO (PRE) Mock-Test-12

5 –9= 1 8 16 16

 Required ratio = 5 : 13

5  733 m 18

SP of watch = 2400 

11.6x  100 = 32.22% 36x

3

y=

44 – 24 100  83% 24 (66 – 70): P  Table Tennis  Germany’ Q  Cricket  Canada R  Tennis  USA S  Golf  India T  Badminton  France U  Hockey  Britain V  Football  Australia 66. 4 67. 2 68. 3 69. 5 70. 3 71. 3;  S < V and V = M  S < M, hence conclusion I is wrong Again, R < S and U > S  R < S < U ; Hence, conclusion II is also wrong. 72. 1;  R < S  T  R < T ; Hence conclusion I is wrong. R < S and S < V = M  R Q and Q > N Hence, H > N Again, Q = L and Q < Z  Q < Z is true. 74. 1; Relation between A and L can’t be determined. But from first statement H > L; hence, conclusion II holds true. 75. 2;  L < T and R  L  R < T is true. Again, L  R and R  P  L  P Hence, conclusion II does not hold true. 76. 5; No copy is pen (E) + All pens are pencils (A)  O*  Some pencils are not copy. Hence I follows.  Some books are copy (I) Conversion Some/few copy

5 z = ` 5000 9

=

 Sum invested in scheme B is ` 5000

59. 5; Let Raman’s present age be x years x=

7 (x – 8) 5

 5x = 7x – 56  2x = 56  x = 28  Raman’s brothers age at the time of his marriage = (28 – 8) – 6 = 14 years Present age of Raman’s brother = 14 + 8 = 22 years 60. 1; Let the number of houses be x.

 Number of houses having one female only = 100 – 30 % of (100 – 45) % of x =

70 55 77  x= x 100 100 200

 Required percentage =

77x 1   100 200 x

= 38.5% 61. 2; Average speed of bus A =

44  32  52  60  56  60 18  m/sec 6 5

= 182.4 m/sec 62. 3; Ratio of speed of bus A and bus B on day D5 = 56 : 40 = 7 : 5  Ratio of time taken to travel the same distance = 5 : 7 63. 5; Average speed of bus C =

32  24  44  44  52  44  40 km/h 6

is book. Hence II follows. 77. 1; From statement III No copy is a pen, it can be concluded that A copy can never be pen. Hence I follows. Again, Some books are copy  (I) No copy is a pen  (E) = I + E =O. = Some books are not pen is true but some pens are not book doesn’t hold true. 78. 1; Some papers are print  I No print is picture  (E) = I + E = O = Some papers are not pictures. Hence, possibility of some papers is not pictures is also true true.

Average speed of bus B =

48  44  24  52  40  56  44 km/h 6

 Required percentage = 64. 1; Time taken =

40 100  91% 44

975 18.75 hour = 18 hour 45 min 52

65. 4; Required percentage increase

4

SBI PO (PRE) Mock-Test-12

94. 2; From I, From II (O, Q ) > N > P Q > R > (M, N, O, P) Only From II statement conclusion can be drawn. 95. 5; From I,

All page is picture Conversion Some pages are picture Hence, conclusion II doesn’t hold true. 79. 5;  All page is picture  All picture being page is a possibility is correct. Hence, conclusion I is follows. Again, Some papers are print  All papers being print is a possibility correct. 80. 2; All boxes are cups = A + No bag is cup Conversion No cup is bag  E

B

A + E  E  No box is a bag does hold. Hence possibility in I does not exist. From I, All bottles are boxes (A) + All boxes are cups(A)  A+A  A  All bottels is cup (A) + No cup is a bag (E)  E  No bottle is a bag  No bag is a bottle. Hence conclusion II follows. 81. 3; lowest no 129 sum of Ist and 3rd digit (1 + 9) = 10 82. 2; 879 , 547, 892, 219, 148 Third highest number = 547 83. 1; 987, 754, 289, 921, 814 Second lowest number = 754 84. 3; 798, 475, 928, 192, 481 Third lowest number = 481 (85 –88): Here, in the above rearrangement, words are arranged in reverse alphabetical order considering last letter of the word and number are arranged in decreasing order in each alternate step. Input: volume 20 resign 25 request betray 5 14 Step I: betray volume 20 resign 25 request 5 14 Step II: betray volume 20 resign request 5 14 25 Step III: betray request volume 20 resign 5 14 25 Step IV: betray request volume resign 5 14 25 20 Step V: betray request resign volume 5 14 25 20 Step VI: betray request resign volume 5 25 20 14 Step VII: betray request resign volume 25 20 14 5 85. 3 86. 5 87. 3 88. 5 (89–93):

A D

From II, E B or A

C

From I and II,

B E

A

F

D

C

On combining both the statement, we have C is third to the left of B. 96. 1; From I;

T Q

R

A or B

W

From II;

P 5m X

V

6m

S

P

W

U 89. 4

90. 4

91. 3

92. 2

SBI PO (PRE) Mock-Test-12

2m

R

T

5m

Q

4m

3m W

From statement I, x is north–east of W.

93. 3

5

R

(97–99): (+)

(–)

T

S (+)

(–)

R

Q (+)

P

(–)

U

(–)

W

97. 2 98. 3 99. 4 100. 4; except option ‘4’ the sum of their position in English alphabet is same, as AZ 1 + (26) (1) + (2 + 6) = 9

6

SBI PO (PRE) Mock-Test-12

SBIPO-PT-008 1. 2 2. 1 3. 3 4. 1 6. 1 7. 5 8. 2 9. 3 (11–15): B A D C E 11. 1 12. 2 13. 1 14. 3 16. 3; Replace ‘for’ with ‘since’ 17. 2; Replace ‘at’ with ‘in’ 18. 5; No error 19. 4; Add ‘the’ before ‘government’ 20. 4; Replace ‘were’ with ‘was’ 21. 2 22. 1 23. 3 24. 5 26. 2 27. 4 28. 4 29. 1

5. 4

40. 5; The series is

10. 2

448 – 8  220 2

15. 5

220 – 8  106  2 106 – 8  49 2

25. 2 30. 1

49 – 8  20.5 2 41. 1; 6x2 + 16x – 21x – 56 = 0  (2x – 7) (3x + 8) = 0

2820  5  11 48  1429 31.4; ?  50 = 282 + 528 + 1429 = 2239

32.1; ? 

352  182  36  735

7 8 ,– 2 3 II. y2 + 4y + 7y + 28 = 0  (y + 7) (y +4) = 0  y = –7, –4  x>y 42. 1; I. 44x2 + 33x + 4x + 3= 0  (11x + 1) (4x + 3) = 0

 x=

9 18  120

45  82  33. 5; ?    2400   280   16 100  100 



1968  126  130.875  131

34. 3; ? 

16

65 15     51200 = 50 16 26  24 100

1 3 ,– 11 4 II. y2 + y + 11y + 11 = 0  (y + 11) (y + 1) = 0  y = –11, –1 x  y 43. 5; I. 3x2 + 12x + 5x + 20 = 0  (3x + 5) (x + 4) = 0

 x–

2780  250  139 5000 ? = 19321 36. 2; ? % of 34900 = 242000 – 191744 = 50256

35. 2;

?

100  144 34900 37.4; The series is 62 + 1, 82 + 1, 102 + 1, 122 + 1, 142 + 1, ... 38. 4; The series is: 128 + 3 = 131 131 + 5 = 136 136 + 7 = 143

 ?  50256 

5  x  – ,–4 3 II. 2y2 + 6y + 7y + 21 = 0  (2y + 7) (y +3) = 0

7  y  – , –3 2 No relationship between x and y exists. 44. 5; x2 – 2x – 7x + 14 = 0  (x –7) (x – 2) = 0  x = 7, 2 II. y2 + 5y – 7y – 35 = 0  (y – 7) (y + 5) = 0  y = 7, –5  No relationship between x and y exists.

143 + 9 = 152  151 152 + 11 = 163 39. 3; The series is 1399 – (14)2 = 1203 1203 – (12)2 = 1059 1059 – (10)2 = 959  989 959 – (8)2 = 895 895 – (6)2 = 859

SBI PO (PRE) Mock-Test-13

904 – 8  448 2

1

45. 3; From both the statement together we find the Arjun’s salary in 2013. 46. 3; From statement A ; 2(l + b) = 48  l + b = 24 From statement B; lb = 140. Combining A and B ; We get, l = 14, b = 10 Length of diagonal =

1 1 :  36 : 28  9 : 7 28 36 Difference of ratio = 9 – 7 = 2

 A’s share : B’s share =

2  100  28.57% 7 50. 3; Let the marked price of bed sheet and pillow covers be 2x and 3x Let the discount on pillow cover be d% Then,

 Required percentage =

142  102

= 196  100 = 296  2 74 m 47. 3; From A, Time taken to fill the cistern without leak = 8 hours

55% of 2x 

1 Part of cistern filled without leak in 1 hour = 8 From Statement B, Time taken to fill the cistern in presence of leak = 10 hours 1 10 Combining both statements A and B,

Net filling in 1 hour =

8 8x 12 12x – x  – 20 20 20 20



4x  20x 4  20 20

x

11 3d 3– 3 10 100



11 3d 3–3 10 100

 30  In (37 × 11) min, distance covered =   37  11  37  = 330 km In last 29 min, distance covered

1 6

30  29  24.17 km 36  Required total distance cover in 436 minute = 330+ 24.17 km = 354.17 km

=

1 49. 5; A’s 1 day work = 28

B’s 1 day work =



 60  =   30 min  1 min  37 min 50   In 37 min, distance covered = 30 km

4 1  24 6

 Part of mixture replaced with wine =

110 3x(100 – d) 300 x  x 100 100 100

 60   80  min  4 min = 44 min =  120  Time taken by express train to cover 800 km = Time taken by it to cover 720 km + Time taken by it to cover 80 km  44   60   80  min =   720  min    80   120  = 396 min + 40 min = 436 min Time taken by local train in covering 30 km including stoppages

 12 12x  – l Quantity of water in the new mixture =   20 20 

12x 8x 12 8 – x  – 20 20 20 20



110 2  36 % 3 3 51. 4; Time taken by express train to cover 80 km including stoppage

 8 8x  –  x l =  20 20 



100

60  3x  2x  100

d

1 1 5–4 1   Work done by leak in 1 hour = – 8 10 40 40  Leak will empty the cistern in 40 hours. 48. 1; Let the container initially contains 20 l of liquid. Let ‘x’ part of liquid be replaced with wine Quantity of wine in the new mixture



100 – d  of 3x 

1 36

2

SBI PO (PRE) Mock-Test-13

52. 5; Data is insufficient to give the answer 53. 2; Let the principal be = ` 1000  30% of P = ` 300 Remaining sum = ` 700  20% of 700 = ` 140 Remaining sum = ` 560

10

57. 1; Required probability =

=

300  12 140  15 560  25   100 100 100 = 36 + 21 + 140 = ` 197 Now, we know that

 Total interest =

Interest =

1000  R  1 100  R = 19.7% 54. 3; Part of tank filled by P1, P2 and P3 in 3 min 1 1 1 3 2 – 4 1  –   24 36 18 72 72

2010 =   1 1  67  Time taken to fill 1 –  24  36   72  th part of the tank     = 3 × 67 = 201 min

Tap P1 fills

4x  135%  9 : 10 5x  120%

30 – 10 × 100 = 200% 10

70 – 30 × 100 = 133.33% 30 2012 = Decrease

2011 =

67 5 = 72 72

60 – 50 × 100 = 20% 50 2014 = Decrease Hence, maximum is in the year 2010 62. 3; Average production of wheat

2013 =

1 parts in 1 min. 24

5 2 1 1 = =  Remaining part = 72 – 72 36 24

=

1  36 th part is filled by P2 in 1 min. Hence, required time to fill the whole tank = 201 + 2 = 203 min. 55. 4; Let the given distance be x km. Then, time taken to walk x km + time taken to ride x km = 86 min  Time taken to walk 2x km + time taken to ride 2x km = 172 min  Time taken to ride 2x km = 172 – 124 = 48 min

20  10  10  30  70  50  40  60 8

290 = 36.25 tonnes  36 tonnes 8 63. 5; Average production of rice

=

= 15  20  25  35  60  45  50  55 8 =

305 = 38.125 tonnes 8

Required percentage = 56. 3; Required probability =

=

11

C4

15

C4

38.125 ×100  105% 36.25

64. 5;  Required percentage more =

11! 15! 11  9  8  10 22   = 4! 7! 4!11! 15  14  13  12 91

SBI PO (PRE) Mock-Test-13

C4

59. 5; Data inadequate 60. 3; Total number of letters of the word ‘DESIGN’ = 6 Consonants are  D, S, G, N Vowel are  E and I According to the question, none of the consonants are at either end hence; vowels will be at both ends.  Required number of ways = 2P2 × 4P4 = 2 × 1 × 4 × 3 × 2 × 1 = 48 61. 2; Percentage increase in production of wheat 2008 = decrease 2009 = no change

P R T 100

Remaining part of the tank = 1 –

15

10! 5! 15! 10  10  4  3  2 20    = 9! 3! 2! 4!11! 15  14  13  12 273

58. 1; Required ratio =

or, 197 =

=

C1 5 C 3

 16.67%

3

70 – 60 ×100 60

65. 2; Four (i.e. 2008, 2009, 2010, 2014) 66. 3; Given: P  Q = N > S  R = T Thus, we can’t compare P and T. Hence, conclusion I (P  T) is not true. Again, N > T is true. Hence, conclusion II is true. 67. 4; Given: P  N = Q M R S Thus, we cannot compare P and R. Hence, conclusion I (P > R) is not true. Again, P M is true. Hence, P = M may be true. Hence, conclusion II is also not true. 68. 1; Given: K = L M ........ (i) N  O P.............(ii) M N Q..........(iii) K = L M N Q Thus, we can’t compare K and Q. Hence, conclusion I (K Q) is not true. From (i), (ii) and (iii), we get K = L M N O P Thus, L O is true. Hence, conclusion II is true. 69. 4; Given: N O < P = Q ......(i) Q > T = R ............(ii) Combining (i) and (ii), we get, N O < P = Q > T = R Thus, O < R is true. Hence, conclusion I (O = R) is not true. Again, P > R is true. Hence, conclusion II is true. 70. 2; Given: Z X = Y W > V > U Thus, Z > U is true. Again, Y > U or U < Y is true. Hence, both conclusion I and II are true. (71–73): good time for India  mo jo ki la .......(i) time for money  ki la ha.............(ii) earn more money  ha re pa............(iii) manage time more  ki pa ru.............(iv) from (i),(ii) and (iv), we get, time  ki .....(v) from (i), (ii), (iv) and (v), we get, for  la ........(vi) from (ii) and (iii), we get, money  ha .....(vii) from (iii) and (iv), we get, more  pa........(viii) from (iii), (vi) and (viii), we get, earn  re ......(ix) from (iv), (viii) and (v), we get, manage  ru .....(x) from (i), (v) and (vi), we get, good /India  mo /jo 71. 1 72. 5 73. 3 74. 3; R O U T E P M 6 @ © 5 7 8 So, MORE  8 65

(75–80): (Jaipur) F B (Chennai)

(Delhi)D

C (Mumbai)

(Patna) G

(Lucknow) E

H (Goa) A (Bhopal)

75. 2 76. 2 77. 2 78. 3 79. 3 80. 4 (81–85): The machine rearranges the word in alphabetical order while numbers are arranged in descending order in each alternate step. In step I the word are arranged first then in next step largest number are arranged and so on in each alternate step. Input: above rule 92 followed by 73 65 47 the employees 18 in 12 company 45 Step I: above 92 rule followed by 73 65 47 the employees 18 in 12 company 45 Step II: above 92 by rule followed 73 65 47 the employees 18 in 12 company 45 Step III: above 92 by 73 rule followed 65 47 the employees 18 in 12 company 45 Step IV: above 92 by 73 company rule followed 65 47 the employees 18 in 12 45 Step V: above 92 by 73 company 65 rule followed 47 the employees 18 in 12 Step VI: above 92 by 73 company 65 employees rule followed 47 the 18 in 12 45 Step VII: above 92 by 73 company 65 employees 47 rule followed the 18 in 12 45 Step VIII: above 92 by 73 company 65 employees 47 followed rule the 18 in 12 45 Step IX: above 92 by 73 company 65 employees 47 followed 45 rule the 18 in 12 Step X: above 92 by 73 company 65 employees 47 followed 45 in rule the 18 12 Step XI: above 92 by 73 company 65 employees 47 followed 45 in 18 rule the 12 Step XII: above 92 by 73 company 65 employees 47 followed 45 in 18 rule 12 the 81. 3 82. 1 83. 5 84. 2 85. 4 86. 1; Some poems are novels (I) : Hence, possibility in I exists. Again, All books are poems (A) + No poem is good (E) = A + E= E = No book is good. Hence, II does not follows. 87. 4; All germs are infections (A) + All infections are bad (A) = A + A = A = All germs are bads. Hence, I does not follows. 4

SBI PO (PRE) Mock-Test-13

Similarly,

Again, No germs are harmful (E) conversion No harmful is germs (E) + All germs are infections (A) = E + A = O* = Some infections are not harmful. Hence, II does not follows. 88. 5; No metal is wood (E) + All woods are alloys (A) = E + A = O* = Some alloys are not metals. Hence, possibility in I exist. Again, Some papers are metals (I) + No metals are wood (E) = I + E = O = Some paper are no woods. Hence, II follows. 89. 5; All windows are doors (A) + Some doors are locks (I) = A + I = No conclusion. But possibility in I and II exists. Because there is no negative statement. 90. 1; All letters are words (A) + No words is a sentence (E) = A + E = E = No letter is a sentence. Hence, I follows. But II does not follow. 91. 3; do re me  he is going ............(i) la me pa  she is singing .........(ii) ta do ka  he plays cricket.....(iii) From (i) and (ii), me  is From (i) and (iii), do  he From (i), re  going Hence,‘re’ is code for going. 92. 3; 

S E P TYPES

FOREST



+4

+5

+5

C Y

–4

P +2 R S +2 U –4 J +2 L +4 P +3 S –4 D +2 F 96. 2; % U T, © A E 97. 3; New arrangement: J 2 K 8 Q 7 U T I V 9 M D P 14 F A E 3 T W N L H

–4

2  8  7  9  1  4  3 34   17 2 2 99. 1; Seventh to the left of eleventh from the right end (11 + 7) = 18th from the right end i.e. %. 100. 2;

98. 5;

2 7 V 1

+6

U U H V T L

SBI PO (PRE) Mock-Test-13

Y T +4

After rearrange: 1 2 3 4 5 6 8 95. 4;

T S E R O F +3

+3

94. 3; 4 6 5 1 3 2 8

PH OTOGRAPH

+2

+2

T G S

93. 1; +1



+1

5

+1 +1 +1 +1

@ % 9 4

+2 +2 +2 +2

K T M ©

+3 +3 +3

7 V 1

SBIPO-PT-010 1. 4 2. 1 3. 2 4. 2 5. 1 6. 4 7. 1 8. 2 9. 1 10.3 11. 2 12. 4 13. 3 14. 5 15. 1 (16–20): C E A BD 16. 1 17. 3 18. 2 19. 4 20. 5 21. 2; Replace ‘develop’ with ‘developed’ 22. 3; Replace ‘costing’ with ‘cost’ 23. 2; Add ‘the’ before ‘initial’ 24. 1; Replace ‘Create’ with ‘Creating’ 25. 4; Add ‘at’ after ‘aims’ 26. 2 27. 4 28. 1 29. 5 30. 1 31.1; The series is: 6 × 11 – 10 = 56

5

x–

,–

2 2

2

3

II. y 2 – 6 y – 5 y  30  0







 y– 5 y– 6 0  y  5, 6

 y >x 36. 3; I. 55x2 + 33x + 20x + 12 = 0

 11x  45x  3  0

56 × 9 – 8 = 496 496 × 7 – 6 = 3466

x–

3466 × 5 – 4 = 17326

4 3 ,– 11 5

II. 48y2 – 12y – 12y + 3 = 0

 ? = 17326 × 3 – 2 = 51976

 (12y – 3) (4y – 1)  0

32. 5; The series is: 25 × 1.2 = 30

 y

30 × 2.2 = 66 66 × 3.2 = 211.2

3 1 1 1 ,  , 12 4 4 4

 y >x

211.2 × 4.2 = 887.04

37.2; I. x2 – 6x – 19x + 114 = 0

 ? = 887.04 × 5.2 = 4612.608

 (x – 19) (x – 6) = 0

33. 2; The series is: (11)2 + 11, (12)2 + 12, (13)2 + 13,

 x = 19, 6

121 + 11 = 132

II. y2 – 6y – 4y + 24 = 0

144 + 12 = 156

 (y – 6) (y – 4) = 0

169 + 13 = 182 196 + 14 = 210

 y = 6, 4

 ? = 225 + 15 = 240

 xy

38. 5; I. 8x2 + 6x + 36x + 27 = 0

34. 3; The series is: (28 × 8) + 3 = 227

 (2x + 9) (4x + 3) = 0

(28 ×7) + 4 = 200 (28 × 6) + 5 = 173

9 3  x = – ,– 2 4

(28 × 5) + 6 = 146

II. 15y2 + 18y + 25y +30 = 0

 ? = ( 28 × 4) + 7 = 119

 (3y + 5) (5y + 6) = 0

35. 3; I.



2

6 x  4x  15x  2 10  0



2x  5

5 6  y  – ,– 3 5

 3x  2 2   0

Relationship between x and y cannot be established.

SBI PO (PRE) Mock-Test-15

1

39. 1; ?  6200 × 960 ÷ 240 = 24800



40 2  60 3

1400  130  1435 40. 4; ?  100 = 1820 + 1435 = 3255

Now,

1  41. 3; ? = 100 –   561 = 56089 51  



640 – x x 40 –  5 4 3



2560 – 4x – 5x 40  20 3

42. 2; ? =

43. 5; ? =

114 124  250   450 100 100 = 285 + 558 = 843

 (2560 – 9x) × 3 = 800

5 6 25  18 43    21 35 105 105

 7680 – 27 x = 800

44. 3; From statement A, Total CP of 80 kg = (5200 + 400) = ` 5600 From statement B, profit = 15% Combining both the statement A and B, we get SP =

640 – x x 40 –  100 80 60

 x=

6880  254.81 km 27

49. 3; Let the money lent to Anshul be ` x Then, money lent to Rajat = ` (20000 – x)

115  5600  ` 6440 100

SI for Anshul =  SP per kg of sugar =

6440  ` 80.5 80

SI for Rajat =

45. 4; Let edge of the cube be a metre. From statement A;

x  20  4 20x  100 25

20000 – x  24  4  20000 – x  24 100

25

According to the question,

a2 = 81  a = 9 m 20x 24 – 20000 – x   864 25 25

 Volume = a3 = 93 = 729 m3

From statement B, a=9m 3

3



3

 Volume = a = 9 = 729 m

44x – 19200  864 25

 x  ` 11400

46. 2; From statement B,

 Amount lent to Rajat = ` (20000 – 11400) = ` 8600 50. 1; Speed of the person = 6 km/hr

1 Speed of boat in still water = 16 = 8 km/hr 2

47. 3; Let the original number be 10x + y

= 6

 (10x + y) – (10y + x) = 36  9x – 9y = 36

5 5  m/s 18 3

Let the speed of train be x m/s

 x –y = 4

 20 

and x + y = 8  x = 6; y = 2  The original number = 62

 x–

48. 4; Let two trains meet at x km from station S1 Time taken by K to cover (640 – x) km – Time taken by J to cover x km.

280 5  x –  3 

5 47  14  x  m/s 3 3

Now the distance covered by train in 45 minutes.

2

SBI PO (PRE) Mock-Test-15

=

Then, according to the question,

47  60  45  42300 metres 3

x 1  150000 – x  3 2

Thus, time taken by person to cover this distance 



 2x = 450000 – 3x  x = ` 90,000  Saving in Public Provided Fund

42300  25380 sec 5 6 18

= 1, 50,000 – 90,000 = ` 60,000 55. 2; Let the two-digit number be 10x + y Numbers obtained by interchanging the digits = 10y + x According to the question, 10x + y – (10y + x) = 54 ... (i)  9x – 9y = 54  x –y = 6

25380 1 7 = 7 hours 3 minutes 60  60 20

51. 4; Ratio of profit Anil, Deepak and Sohan = 24000 × 12 : 36000 × 7 + 36000 × 2 : 7 × 16000 + 4000 ×5

Again, y 

= 288 : 324 : 132

... (ii)  3y = x From (i) and (ii)  y = 3 and x = 9  Required number is 93 56. 1; Let the present age of Raju and his father be 2x and

= 72 : 81 : 33 = 24 : 27 : 11  Deepak’s share of profit =

52. 3; r1  264 

27  26164 = ` 11,394 62

5x respectively.

7  42 cm 44

Hence, r2  352 

7  56 cm 44

2x  4 5  5x  4 11

 22x + 44 = 25x + 20  3x = 24  x = 8



 Required difference  π 562 – 422



 Father’s age 5 years ago = 5 × 8 – 5 = 35 years 57. 5; SP = ` 15000

=

If Manoj offered a discount of 10% then the new SP = 15000 – 1500 = ` 13500

22  98  14 = 4312 cm2 7

53. 2; Let the price of sugar before increase be ` x

 CP =

Consumption = 15 kg

13500  100  ` 12500 108

58. 4; 2M = 3W

Expenditure on sugar = 15x After increase

 1M =

Expenditure on sugar = 120% of 15x = 18x Price of sugar = 128% of x =

32x per kg 25

3 5 W  1W  W 2 2

 M1D1 = M2D2  3 4 

1 kg 16

5  D2 2

 D 2  12 

54. 1; Let Radha’s savings in National Saving Certificate be ` x.

SBI PO (PRE) Mock-Test-15

3 W 2

 1M+ 1W=

18x  25 225   New consumption  32x 16

= 14

x 3

2 24  days 5 5

59. 3; Required number of ways 3

=

C 3

1

7

 



C 2  3 C 2 7 C 2  3 C3

6  14 × 100 24  8 = 43.75 %

64. 2; Required percentage =

 3! 7!   3! 7!         1  2! 2!5!   2! 6! 

 3  7  3  3  7  1

65. 1; Required percentage more

= 63 + 21 + 1 = 85

60. 4; Let E = getting a king of club or queen of heart

=

210 – 56 21  10 – 4  14  100 × 100 = 56 4  14

=

154 × 100 = 275 % 56

n(E) = 2 2 1  Required probabilit y   52 26

(66–70):

19 14 61. 4; Required answer = × 4 lakh + × 3 lakh 100 100 42   76   lakh =  100 100 

=

118 lakh = 1.18 lakh 100

62. 3; The number of people shopping online from Jabong in: Delhi =

6 × 14 lakh = 84000 100

Mumbai =

20 × 10 lakh = 2 lakh 100

Bengaluru =

Chennai =

8 × 8 lakh = 64000 100

28 × 4 lakh = 112000 100

Hence, maximum is in Mumbai 63. 5; Required average =

28 14  26 10  22  8  20  3  24  4 500

=

392  260  176  60  96 lakh 500

=

984 × 1,00,000 = 1,96,800 500

City

Activities

A

Jaipur

Acting

B

Bengaluru

Music

C

Patna

Sports

D

Delhi

Discussion

E

Lucknow

Dialogue

F

Bhopal

Painting

G

Mumbai

Adventure

H

Kolkata

Drama

66. 2 67. 3 68. 4 69. 5 70. 1 71. 4; Given expression, P > R , R < S  T , P  S From expression, P  S and R < S  T  PS,TS Thus, we can’t compare P and T. Hence, conclusion I does not follows. Again, From expression , R < S  T, it is obvious that S > R. Hence, conclusion II also does not follows. 72. 4; Given expression, N  S < T and S = I, N  I is true. Hence, N < I does not hold true. Again, From expression, N  S < T > O and O  E Thus, we can’t compare N and E. Hence, conclusion II also does not true. 73. 1; Given expression, N  S < T > O and S = I We can conclude I < T. Hence, conclusion I holds true. Again, from expression, N  S < T > O and O  E  T>O,EO Thus, we cannot compare T and E. Hence, conclusion II doesn’t hold true. 74. 5; Given expression, L = M < E and S = T > Z  We can conclude Z < M and M < E

24 × 3 lakh = 72000 100

Hyderabad =

Person

lakh

4

SBI PO (PRE) Mock-Test-15

Now, Some bats are not black (O) + Some black is board (I)  No conclusion. Hence, conclusion II does not hold true. (80–85): In the rearrangement words are arranged in ascending order from left to right as vowel comes first followed by consonant alternatively. Numbers are arranged according to the position of (last letter– 1) of the arrangement in the previous step from left to right first number at the extreme right then seems and so on in each alternate step. Input : steps 22 onion apt 19 tribe 4 new 18 13 Step I : apt steps 22, onion 19 tribe 4 new 18 13 Step II: apt steps 22 onion tribe 4 new 18 13 19 Step III: apt new steps 22 onion tribe 4 18 13 19 Step IV: apt new steps onion tribe 4 18 13 19 22 Step V: apt new onion steps tribe 4 18 13 19 22 Step VI: apt new onion steps tribe 4 18 19 22 13 Step VII: apt new onion steps tribe 4 19 22 13 18 Step VIII: apt new onion steps tribe 19 22 13 18 4 80. 2 81. 1 82. 5 83. 4 84. 1 85. 2 (86–90):

 Z M< E  Z O, S= T > Z  M  Y  T  S  T  Hence, conclusion II also holds true. 75. 2; Given expression, L = M < E and S = T > Z  We can write, S = T > Z  L as L  M Thus, we can’t compare S and L. Hence, conclusion I does not follow. Again, from expression, Y  S > O and S= T > Z  M Thus, we can conclude Y  S > Z  Y > Z Hence, conclusion II holds true. 76. 1; Some tribes are teachers (I) conversion Some teachers are tribes (I) + All tribes are trainers (A)  I + A  I  Some teachers are trainer. Hence, All teachers being trainers is a possibility holds true. Hence, I follows. Again, Some tribes are teachers (I) conversion Some teachers are tribes. Hence, Some tribes are not teachers doesn’t hold true. Hence, conclusion II does not follow. 77. 2; Some tribes are teachers (I) conversion Some

D

B

F

G

teachers are tribes (I) + All tribes are trainers (A)  I + A  I  Some teachers are trainers. Again, No teacher is a typewriter (E) conversion No typewriter is a teacher. Now, No typewriter is teacher (E) + Some teachers are trainers (I)  E + I  O*  Some trainers are not typewriters. Hence, I does not follow. Again, Some tribes are teachers (I) + No teacher is a typewriter (E)  I + E  O  Some tribes are not typewriters. Hence, conclusion II follows.

H

C

E

A

86. 1 87. 3 88. 2 89. 3 90. 5 91. 1; From I, U < S < V < T Because it is given, S is only faster than U. Thus, S is second slowest. 92. 5; From I, From II, (+)

R

78. 1; Every Board is black (A) Every  All the possibility All boards being black holds true. Thus conclusion I follows. Again, All colour is black conversion Some black is

(+)

Q

(–)

(+)

T

colour. Again, Some bats are not black (O) + Some black is colour (I)  O + I  No conclusion. Hence, conclusion II does not follow. 79. 1; Some bats are not black (O), We cannot draw any conclusion. Thus, all the possibilities in this case hold true. Hence, Some black is a bat is a possibility holds true. Conclusion I follows. Again, Every Board is black implication Some board

(+)

S

P

S

T

Thus, From I and II (+)

R

(+)

Q T

is black (I) conversion Some black is board.

(–)

S

P

Hence, From I and II together, we can conclude P has only

SBI PO (PRE) Mock-Test-15

5

one sister. 93. 4; From I, ‘He knows about you’  ‘ 3 12 7 4’ ... (i) ‘He knows everything’  7 6 3 ... (ii) From (i) and (ii) ‘He knows’  either 7, 3 or 3, 7 We can’t find the code of ‘about’ From II, ‘It is about you’  4 5 8 12 Hence, both statements I and II together are not sufficient to answer the question. 94. 3; except triangle all are 3 dimensional. 95. 2; Given

97. 2; (–)

I

Sister

Mother (+)

N

+2

–2

+2

98. 1; (–)

(+)

W

H

(+)

N

2

Q

Hence, W is grandmother of Q

S P E C T A C U L A R 19 16 5 3 20 1 3 21 12 1 18 +2

–2

S

–2

0 20 13 3 Similarly

–2

Brother

 I is the maternal aunt of S

B R O A D 2 18 5 1 4 –2

(–)

Q

+2

+2

–2

17 18 3 5 18

–2

+2

–2

(–)

(+)

(–)

N

W

2) H

+2 –2

3 1 23 10 3 16 Q

96. 4; (–)

1) N

(+)

Sister

(+)

2) R

M

Brother

R

3)

H

(–)

(–)

T

N

(+)

(+)

T

N Hence, R is maternal uncle of N (+)

3) N

W

(–)

T

4) T

(+)

(–)

W

(+)

K

R Hence, sex of R is not determined. (+)

4) N

(–)

H

N

99. 2 100. 3

(+)

T

(+)

R

K

Hence, R is the nephew of N.

6

SBI PO (PRE) Mock-Test-15

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