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AP EAMCET 2016 Solutions by Sri Chaitanya

A.P EAMCET (Engineering)

CODE : C

Sri Chaitanya Jr College

SRI CHAITANYA EDUCATIONAL INSTITUTIONS, INDIA.  AP  TELANGANA  KARNATAKA  TAMILNADU  MAHARASHTRA  DELHI  RANCHI

AP EAMCET-2016 (Engineering) CODE-C MATHEMATICS 1.

In ABC ,if the sides a,b,c are in geometric progression and the largest angle exceeds the smallest angle by 600 ,then cos B  1)

Sol:

13  1 4

2)

1  13 4

3) 1

13  1 4

A  B  600 , ac  b2  4cos2 B  2cos B  3  0  cos B 

2.

4)

13  1 4



R   is equal to  r2  r3 

In a ABC if A  900 ,then cos 1  1) 900

2) 300

3) 600

4) 450

A 1  2R  cos 1    600 2 2

Sol:

r2  r3  4R cos 2

3.

The Cartesian equation of the plane whose vector equation is   1      i   2    j   3  2  2  k , where    are scalars,is

1) 2 x  y  5 Sol:

2) 2 x  y  5

3) 2 x  z  5

4) 2 x  z  5

x  1    , y  2  , z  3  2  2

 2x  z  5

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AP EAMCET 2016 Solutions by Sri Chaitanya

A.P EAMCET (Engineering)

4.

CODE : C

Sri Chaitanya Jr College

For three vectors p, q and r ,if r  3 p  4q and 2r  p  3q , then 1) r  2 q and r , q have the same direction 2) r  2 q and r , q have opposite directions 3) r  2 q and r , q have opposite directions 4) r  2 q and r , q have the same direction

Sol:

By Eliminating p Then r 

5.

13 q 5

 r 2q

If a  2i  3 j  5k , b  mi  nj  12k , and a  b  0 ,then  m, n    24 36  ,  5   5

 24 36  ,   5 5 

1) 

2) 

 24 36  ,   5 5 

3) 

 24 36  ,   5 5 

4) 

2 3 5 24 36 m   ,n  m n 12 5 5

Sol:

a || b,

6.

If a  3, b  4 and the angle between a & b is 1200 ,then 4a  3b is equal to 1) 25

Sol:

2) 7 2

3) 13

4) 12

4a  3b  16 a  9 b  24 a b cos(1200 )  144  144  24.3, 4 2

2

1  144  144  144 = 144 2

4a  4b  12

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AP EAMCET 2016 Solutions by Sri Chaitanya

A.P EAMCET (Engineering)

7.

CODE : C



Sri Chaitanya Jr College



If a , b , c are non-zero vectors such that a  b  c 

1 b c a, c  a and  is the angle 3

between the vectors b , c then sin  =

1)

Sol:

2 2 3

2)

 a  b   c  1/ 3 b

1 3

3)

2 3

4)

2 3

ca

 c  a  b   c.b  a  13 b c a  c b cos 

= cos  

8.



1 b c 3

1 3

 

sin   1  1/ 9 

 

2 2 3



If a     b     c     0 and atleast one of the scalars a,b,c is non zero then the vectors      are 1) parallel

2) non coplanar

3) coplanar

4) mutually perpendicular

Sol:

coplanar

9.

If the mean of 10 observations is 50 and the sum of the squares of the deviations of the observations from the mean is 250 , then the coefficient of variation of those observations is 1) 25

Sol:

x

2) 50

4) 5

2 2 xi 1  50 ,  xi  x  250 ,  2   xi  x  25 10 10

C.V (x) = 10.

3) 10

 x

100 

5 100  10 50

The variance of the first 50 even natural numbers is Page No : 3

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AP EAMCET 2016 Solutions by Sri Chaitanya

A.P EAMCET (Engineering)

1)

833 4

CODE : C

2) 833

Sri Chaitanya Jr College

3) 437

4)

437 4

Sol:

n2  1 2 d =833 12

11.

3 out of 6 vertices of a regular hexagon are chosen at a time at random .The probability that the triangle formed with these three vertices is an equilateral triangle, is 1)

1 2

2)

1 5

3)

1 10

4)

1 20

Sol:

n 1 PE  n3  C3 10

12.

A speaks truth in 75% of the cases and B in 80% of the cases .Then the probability that their statements about an incident do not match is 1)

Sol:

7 20

3 20

3)

2 7

4)

5 7

P  A  B   P  A  B

3 1 1 4  .  . 4 5 4 5

13.

2)



7 20

If the mean and variance of a binomial distribution are 4 and 2 respectively , then the probability of 2 successes of that binomial variate X , is 1)

1 2

2)

219 256

3)

1 1 p  ,q  ,n  8 2 2

37 256

p  x  2 

4)

7 64

8

C2 7  28 64

Sol:

np  4, npq  2

14.

In a city 10 accidents take place in a span of 50 days. Assuming that the number of accidents follow the Poisson distribution, the probability that three or more accidents occur in a day is

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AP EAMCET 2016 Solutions by Sri Chaitanya

A.P EAMCET (Engineering) 

e  ,   0.2 k! k 3 

1) 

k

CODE : C 

e  ,   0.2 k k 3 

2) 

k

Sri Chaitanya Jr College 

e   k ,   0.2 k! k 0

e  ,   0.2 k! k 0 3

3) 1  

k

3

4) 

Sol:

e   k ,   0.2  k! k 3

15.

Equation of the locus of the centroid of the triangle whose vertices are (a cos k, a sin k),



(b sin k,-b cos k) and (1,0) , where k is a parameter, is 1) 1  3x   9 y 2  a 2  b2

2)  3x  1  9 y 2  2a 2  2b2

3)  3x  1   3 y   a 2  b2

4)  3x  1   3 y   3a 2  3b2

2

2

2

2

2

2

 3x 1

3y = a sin k – b cos k

Sol:

3x-1=a cos k + b sin k

16.

If the coordinate axes are rotated through an angle

2

 9 y 2  a 2  b2

 about the origin , then the 6

transformed equation of 3x2  4 xy  3 y 2  0 is 1) 3 y 2  xy  0

2) x2  y 2  0

3) 3 y 2  xy  0

2

Sol:

4) 3 y 2  2 xy  0

2

 3x  y   3x  y  x  3 y   x  3 y  3    4        0  2 2 2 2        3 y 2  xy  0

17.

If the lines x  3 y  9  0 , 4 x  by  2  0 ,and 2 x  y  4  0 are concurrent, then the equation of the line passing through the point (b,0) and concurrent with the given lines, is 1) 2x+y+10=0

2) 4x-7y+20=0

3) x-y+5=0

4) x-4y+5=0

Sol:

Here b = -5

P.O.C = (3,2)

By verification x-4y+5=0

18.

The midpoint of the line segment joining the centroid and the orthocenter of the triangle whose vertices are (a,b),(a,c) and (d,c) is  5a  d b  5c  ,  6   6

1) 

 a  5d 5b  c  ,  6   6

2) 

3)  a, c 

4)  a, 0  Page No : 5

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AP EAMCET 2016 Solutions by Sri Chaitanya

A.P EAMCET (Engineering)

Sol:

Sri Chaitanya Jr College

 2a  d b  2c  G  ,  3   3  5a  d b  5c  ,  6   6

O   a, c 

19.

CODE : C

Mid point is 

The distance from the origin to the image of (1,1) with respect to the line x  y  5  0 is 1) 7 2

2) 3 2

3) 6 2

4) 4 2

Sol:

Image =(-6,-6)

Distance = 6 2

20.

The equation of the pair of lines joining the origin to the points of intersection of x2  y 2  9 and x  y  3 , is 1) x2   3  y   9 2

2)  3  y   y 2  9 2

3) x2  y 2  9

4) xy  0

Sol:

 x y x  y  9  0  3 

21.

The orthocenter of the triangle formed by the lines x+y=1 and 2 y 2  xy  6 x2  0 is

2

2

2

4 4  

1)  ,  3 3 Sol:

xy = 0

 4 4   3 3 

3)  ,

4)  , 4 4

One altitude is 6x-9y=-4

Verification  ,  3 3

(Or) H   Kl , Km  When K  22.

 2 2   3 3 

2 2  

2)  ,  3 3

n  a  b  am  2hlm  bl 2 2

Let L be the line joining the origin to the point of intersection of the lines represented by 2 x2  3xy  2 y 2  10 x  5 y  0 . If L is perpendicular to the line kx  y  3  0 , then k=

1) Sol:

1 2

2)

1 2

3) 1

4)

1 3

Point of intersection (-1,2) Page No : 6

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A.P EAMCET (Engineering)

Slope L = - 2

23.

CODE : C

K

-2.-K= - 1

Sri Chaitanya Jr College

1 2

2 touches the line x+y-z=0 at (1,1) .Then the length of the

A circle S=0 with radius

tangent drawn from the point (1,2) to S=0 is 1) 1 Sol:

2)

3) 3

2

4) 2

Equation of the line at (1,1) is x+y-2=0 Slope = -1 Perpendicular line slope = 1 

Centre 1  2. 

1 1  1 1   ,1  2. ,1  2.  (or) 1  2.  2 2 2 2 

= (2,2) (or) (0,0) Equation of the circle x2  y 2  2 24.

Length of tangent  3

The normal drawn at P(-1,2) on the circle x2  y 2  2 x  2 y  3  0 meets the circle at another point Q. Then the coordinates of Q are 1)  3, 0 

Sol:

3)  2, 0 

4)  2, 0 

P   1, 2  , Q   x, y 

Centre C = (1,1) 25.

2)  3, 0 

Q   x, y    3,0 

C = midpoint of PQ

If the lines kx  2 y  4  0 and 5x-2y-4=0 are conjugate with respect to the circle x2  y 2  2 x  2 y  1  0 , then k=

1) 0 Sol:

2) 1

3) 2

4) 3

conjugate lines Page No : 7

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A.P EAMCET (Engineering)

CODE : C

Sri Chaitanya Jr College

r  l1l2  m1m2    l1 g  m1 f  n1 l2 g  m2 f  n2  2

K=1

26.

The angle between the tangents drawn from the origin to the circle x2  y 2  4 x  6 y  4  0 is 5

5   12 

1) tan 1    13  Sol:

tan

 2

27.

 12   5

3) tan 1 

 13   5

4) tan 1 

r 3  s11 2



tan  

2) tan 1 

2 tan



2  12     tan 1 12  5 5 1  tan 2 2

If the angle between the circles x2  y 2  2 x  4 y  c  0 and x2  y 2  4 x  2 y  4  0 is 600 then c is equal to 1)

Sol:

3 5 2

cos  

2)

3)

9 5 2

4)

7 5 2

d 2   r12  r22  2r1r2

c2  7c  11  0

28.

6 5 2

c

7 5 2

A circle S cuts three circles x2  y 2  4 x  2 y  4  0, x2  y 2  2 x  4 y  1  0,

and x2  y 2  4 x  2 y  1  0 orthogonally. Then the radius of S is 1)

29 8

2)

28 11

3)

29 7

4)

29 5

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AP EAMCET 2016 Solutions by Sri Chaitanya

A.P EAMCET (Engineering)

Sol:

CODE : C

3 3

radical center C   ,  4 4  Radius = length of tangent from C to circle  S11 

29.

29 8

The distance between the vertex and the focus of the parabola x2  2 x  3 y  2  0 is 1)

Sol:

Sri Chaitanya Jr College

4 5

 x  1

2) 2

3 4

3)

1 2

4)

5 6

 3  y  1

Distance =|a|=3/4 30.

If  x1 , y1  and  x2 , y2  are the end points of a focal chord of the parabola y 2  5x, then 4x1 x2  y1 y2 

1) 25 Sol:

2) 5

Sol:

4)

5 4

 25  x1 x2  a 2     16 

y1 y2  4a 2 

31.

3) 0

25 4

4 x1 x2  y1 y2  0

The distance between the focii of the ellipse x  3cos , y  4sin  is 1) 2 7

2) 7 2

x2 y 2  1 9 16

e

3)

7

4) 3 7

7 4

Distance between foci = 2be  2 7 32.

The equation of the latus recta of the ellipse 9 x2  25 y 2  36 x  50 y  164  0 are 1) x  4  0, x  2  0 2) x  6  0, x  2  0 3) x  6  0, x  2  0 4) x  4  0, x  5  0

Sol:

 x  2 25

2

 y  1  9

2

1

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A.P EAMCET (Engineering)

e

33.

4 x  h  ae 5

2 3

2 2 3

3) 

8 9

4) 

4 2 3

x2 y 2  1 9 4 c 2  a 2 m2  b 2

m

2 2 3

The harmonic conjugate of  2,3, 4  with respect to the point  3, 2, 2 ,  6, 17, 4  is 1 1 1

1)  , ,  2 3 4 Sol:

x  6, x  2

2) 

y  mx  2

34.

Sri Chaitanya Jr College

The values of m for which the line y  mx  2 becomes a tangent to the hyperbola 4 x2  9 y 2  36 is 1) 

Sol:

CODE : C

 18

 18 5 4 

4

2)  , 5,  5 5

3)  , ,   5 4 5

 18

4 

4)  , 5,  5  5

P divides AB in the ratio

l : m  x1  x; x  x2  3  2 : 2  6  1: 4 Harmonic conjugate Q divides AB in the ration l : m  1: 4

Q 

35.

If a line makes angles  ,  ,  and  with the four diagonals of a cube, then the value of sin 2   sin 2   sin 2   sin 2  is 1)

Sol:

B  4 A (6, 17, 4)  (12, 8,8) 4  18 25 4   18   , ,    , 5,  5 5 5  5 5 5  5

4 3

2)

8 3

3)

cos 2   cos 2   cos 2   cos 2  

7 3

4)

5 3

4 3

sin 2   sin 2   sin 2   sin 2   4 

4 8  3 3 Page No : 10

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A.P EAMCET (Engineering)

36.

Sri Chaitanya Jr College

If the plane 56 x  4 y  9 z  2016 meets the coordinate axes in A,B,C then the centroid of the triangle ABC is 1) 12,168, 224 

Sol:

CODE : C

2) 12,168,112 

 

3) 12,168,

224   3 

 

4) 12, 168,

224   3 

x y z   1 2016 2016 2016 56 4 9 224   2016 2016 2016   G of ABC   , ,   12,168,  3   3  56 3  4 3  9  

37.

The value(s) of x for which the function 1 x , x 1   f  x   1  x  2  x  , 1  x  2  3 x , x2 

fails to be continuous is (are) 1) 1 Sol:

2) 2

3) 3

4) All real numbers

f (1 )  f (1 ) , f is continues at x  1 f (2 )  f (2 ) f is not continues at x  2

f ( x)  3  x at x  2 f is continues at x  3 38.

6 x  3x  2 x  1  x 0 x2 Lt

1)  loge 2  log e 3 Sol:

3 Lt

x 0

x

 1 (2 x  1) x

2

2) loge 5

3) loge 6

4) 0

 log3e .log e2

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A.P EAMCET (Engineering)

39.

 x 2  bx  c , x  1

Define f  x    

, x 1

x

1) 2 Sol:

CODE : C

. If f  x  is differentiable at x  1, then  b  c  

2) 0

f 1 ( x)  2 x  b ,

x 1

1

x 1

,

Sri Chaitanya Jr College

3) 1

4) 2

f is differentiable at x=1  f ' (1 )  f ' (1 )  2  b  1  b  1 f is differentiable at x =1,  f is continues at x =1 = f (1 )  f (1 )  1  b  c  1  b  c  0  c  b  1

b  c  1  1  2 40.

If x  a is a root of multiplicity two of a polynomial equation f  x   0, then 1) f '  a   f ''  a   0 2) f ''  a   f  a   0 3) f '  a   0  f ''  a  4) f  a   f '  a   0; f ''  a   0

Sol:

f ( x)  ( x  a ) 2 g ( x) f '( x)  2( x  a) g ( x)  ( x  a)2 g '( x) f ''( x)  2 g ( x)  4( x  a) g1 ( x)  ( x  a)2 g11 ( x)

f (a)  f '(a)  0, f 11 (a)  0 41.

If y  log 2  log 2 x  , then 1)

Sol:

log e 2 x log e x

y

2)

dy  dx

1 log e  2 x 

x

3)

1  x loge x  loge 2

4)

1 x  log 2 x 

2

log log x  log log 2 log 2 Page No : 12

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A.P EAMCET (Engineering)

CODE : C

Sri Chaitanya Jr College

dy 1  dx x log x.log 2

42.

The angle of intersection between the curves y 2  x2  a 2 2 and x2  y 2  a2 , is 1)

Sol:

 3

2)

 4

3)

 6

4)

 12

x2  y 2  a2 2 x2  y 2  a2 2 x 2  a 2 ( 2  1) x2 

a ( 2  1) 2 2

= m1 

x  y

 2 1   2 1   1  a 2  y 2  x2  a2 = a 2    2   2  2 1 x = m2   y 2 1

2 1 2 1

2 1 m  m2 2 1 tan   1  1  m1m2  2 1 1    2 1  2

=

43.

If A  0, B  0 and A  B  1)

Sol:

2 2  1 2  1 2 2  1 = 1 2 2 1  2 1

1 3

2)

 3

, then the maximum value of tan A tan B is

1 3

3)

TanATanB . is maximum if A  B 

.  Maximum of TanATanB

1 2

4) 3

 6

1 3

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44.

Sri Chaitanya Jr College

The equation of the common tangent drawn to the curves y 2  8x and xy  1 is 1) y  2 x  1

Sol:

CODE : C

2) 2 y  x  6

3) y  x  2

4) 3 y  8x  2

 1  P  t ,  be a point on xy  1  t  Equation of Tangent at P is of

1  1  2  x  ty   1   x  x y  2t  2 t 

C 

y

x 2  Is Tangent to y 2  8 x 2 t t

a 2 2    1  t 3  t  1 2 m t 1/ t

Equation of C.T is y   x  2 45.

Suppose f  x   x  x  3 x  2 , x   1, 4. Then a value of c in  1, 4  satisfying f '  c   10 is 1) 2

Sol:

2)

5 2

3) 3

4)

7 2

f ( x)  x3  x 2  6 x , f '( x)  3x2  2 x  6 , f '(c)  10  3c2  2c  6  10

 c  23c  8  0  c  2 46.

If  x3e5 x dx  1)

e5 x  f  x    c, then f  x   54

x3 3x 2 6 x 6    5 52 53 54

3) 52 x3 15x2  30 x  6 Sol:

3 3 5x  x e dx  x

2) 5x3  52 x2  53 x  6 4) 53 x3  75x2  30 x  6

e5 x e5 x e5 x 6e5 x e5 x 125 x3  75 x 2  30 x  6  c  3x 2  6x  c  5 25 125 625 625

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47.

Sol:



x

 x2  2 x  2

2

CODE : C

dx 

1)

x2  2 1  tan 1  x  1  c 2 x  2x  2 2

2)

3)

x2  2 1  tan 1  x  1  c 2 4  x  2x  2 2

4)



x

x  1  1   2

2

Sri Chaitanya Jr College

x2  2 1  tan 1  x  1  c 2 2  x  2x  2 2 2  x  1

1  tan 1  x  1  c  x  2x  2 2 2

dx

x  1  tan 

dx  sec2  d 1  cos 2 sin 2   2 2 2

48.



tan   1 2 sec  d sec4 

1  sin 2  1  cos 2 d 2 x2  2 1  tan 1  x  1  c 2 4  x  2x  2 2

 1 1   tan  x  1 2 

If  log  a 2  x2  dx  h  x   c, then h  x    x  

 x  

1) x log  a 2  x 2   2 tan 1   a

2) x 2 log  a 2  x 2   x  a tan 1   a  x  

 x  

3) x log  a 2  x 2   2 x  2a tan 1   a  x 2  dx  log  a 2  x 2  .x  

Sol:

 log  a

49.

For x  0, if

2

4) x 2 log  a 2  x 2   2 x  a 2 tan 1   a 1  x 2 x.x dx  x log  a 2  x 2   2 x  2a tan 1   2 a x a 2

  log x  dx  5

5 4 3 2 x  A  log x   B  log x   C  log x   D  log x   E  log x   F   constant, then  

A B C  D  E  F 

1) 44

2) 42

3) 40

4) 36

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Sol:

  log x  dx ,

CODE : C

Sri Chaitanya Jr College

put log x  t  dx  e dt

5

t

  t 5et dt  et  t 5  5t 4  20t 3  60t 2  120t  120   A  B  C  D  E  F  44

50.

8a3 x2 and the curve y  2 is 4a  x  4a 2 

The area included between the parabola y 

 

2

 

8

2) a 2  2   3

1) a 2  2   3 



 

4

3) a 2     3 

Sol:

2a  8a3 x2  4a 2 2 2  2  dx  2  a   x  4 a 2 4a  3 0 

51.

By the definition of the definite integral, the value of  1 1 1 lim    ...  2 2 2 2 x   2 n 1 n 2 n   n  1 

1) 

2)

n 1

Sol:

lim  n 

1

1 n r 2

1



2

0

 2

1 x

dx

2

4 

  is equal to  

3) 1

 

4) a 2  2   3



 4

4)

 6

 2

   x  4 4  dx    4 2  cos 2 x      

52.

1)

8 3 5

2)

 /4

Sol:

2 3 9

3)

4 2 3 9

4)

2 6 3

 /4

x  /4 dx   dx  2  cos 2 x 2  cos 2 x  /4  /4

 02



1 dt 2 . . 3.tan 1 t 3 = 2  2 40 1  t 4 3  1 t  2 2   1 t  1

1

2

0

6 3

 

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53.

CODE : C

Sri Chaitanya Jr College



The solution of the differential equation 1  y 2   x  etan 1) x etan

1

3) 2 x etan

y

1

y

 tan 1 y  c

 e2tan

1

y

2) x e2tan

c

4) x2etan

1

1

1

1

 e tan

y

 4e2tan

Sol:

54.

The solution of the differential equation  2 x  4 y  3

Sol:

e

1

y

dx 1 e tan y  x dy 1  y 2 1 y2

tan 1 y

e tan y e tan x 1 y2

1

y

dy 2 x etan

1

y

1

y

c

y

1

 dydx  0 is

y

 e2tan

c

1

y

c

dy   x  2 y  1  0 is dx

1) log   2 x  4 y   3  x  2 y  c

2) log 2  2 x  4 y   3  2  x  2 y   c

3) log 2  x  2 y   5  2  x  y   c

4) log 4  x  2 y   5  4  x  2 y   c

dy x  2 y 1  , x  2 y  t  1  dt / dx  2dy / dx dx 2 x  2y  3 1  dt  t  1 1    2  dx  2t  3

2t  3

 dx   4t  5dt 55.

The domain of the function f  x   log0.5 x ! 1) 0,1, 2,3,......

Sol: 56.

4  x  2 y   c  log 4  x  2 y   5

2) 1, 2,3,......

3)  0,  

4) 0,1

f  x  is defined if x !  0 and log0.5 x !  0  x !  1  x  0 or 1

If f  x  x  1  x  2  x  3 , 2  x  3, then f is 1) an onto function but not one-one

2) one-one function but not onto Page No : 17

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CODE : C

3) a bijection

Sri Chaitanya Jr College

4) neither one-one nor onto

Sol:

If 2  x  3 , then x-1>0, x-2>0, x-3<0  f  x   x  1  x  2   x  3  x

57.

the greatest positive integer which divides

 n  16 n  17  n  18 n  19 , for all positive

integers n, is 1) 6 Sol:

2) 24

3) 28

4) 20

Product of 4 consecutive integers is divisible by 4! a b c

58.

If a, b, c are distinct positive real numbers, then the value of the determinant b c a is c a b

1) < 0

2) > 0

4)  0

3) 0

a b c

Sol:

b c a  3abc  a 3  b3  c3  negative c a b

59.

If x1 , x2 , x3 as well as y1 , y2 , y3 are in geometric progression with the same common ratio, then the points  x1 , y1  ,  x2 , y2  ,  x3 , y3  are 1) vertices of an equilateral triangle

2) vertices of a right angled triangle

3) vertices of a right angled isosceles triangle 1 x1  rx1 2 y1  ry1

4) collinear x1  r 2 x1

Sol:

Area of triangle formed by given points 

60.

The equations x  y  2 z  4 , 3x  y  4 z  6 , x  y  z  1 have

y1  r 2 y1

0

1) unique solution

2) infinitely many solution

3) no solution

4) two solutions

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A.P EAMCET (Engineering)

Sol:

1 12 4     1 11 1   3 14 6   

CODE : C

R2  R1 , R3  3R1

Sri Chaitanya Jr College

 1 1 2 4     0 2 1 3   0 4 2 6   

R1  2R1  R2 , R3  2R2

20 3 5     0 2 1 3  00 0 0     infinitely many solutions

61.

The locus of the point representing the complex number z for which z  3  z  3  15 is 2

1) a circle Sol:

2) a parabola

3) a straight line

4) an ellipse

3) 2

4) -2

2

x  iy  3  x  iy  3  15 2

 x  3

2

2

 y 2   x  3  y 2   15   2

12 x  15

1  i  2014 1  i 

a straight line

2016

62.



1) -2i

2) 2i

Sol:

 1 i     1 i 

63.

If z1  1, z2  2, z3  3 and 9 z1 z2  4 z1 z3  z2 z3  12, then the value of z1  z2  z3 is 1) 3

Sol:

2014

 1  i  =  i  2

2014

 2i   2i

2) 4

3) 8

4) 2

| 9 z1 z2  4 z1 z3  z2 z3 | 12 | z3 z3 z1 z2  z2 z2 z1 z3  z1 z1 z2 z3 | 12 Page No : 19

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CODE : C

| z1 z2 z3 | | z3  z2  z1 | 12

64.

| z1  z2  z3 | 2

If 1, z1 , z2 ,......zn1 are the nth roots of unity, then 1  z1 1  z2  .... 1  zn1   1) 0

Sol:

Sri Chaitanya Jr College

2) n - 1

3) n

4) 1

xn 1  0

 x 1 x  z1  x  z2        x  zn1   xn  1  x  z1  x  z2  x  z3        x  zn1   1  z1 1  z2 1  z3      1  zn1   xLt1 65.

2

1) 

Sol:



If 124 2 x  24 3

12 

13 12

4 2 x2

 12  2  3

3 x2  2

14 5

3) 

12 13

4) 

5 14



3 14 3x 2  2   x    2 5

The product and sum of the roots of the equation x2  5 x  24  0 are respectively 1) -64, 0

Sol:

xn 1 x 1

, then x =

2) 

2x2  4 

66.



3 x2  2

xn 1 x 1

2) -24, 5

3) 5, -24

4) 0, 72

If x  0, x2  5x  24  0

 x  8 x  3  0 x 8

If x<0 x2  5x  24  0

 x  8 x  3  0

X = -8

Sum of roots = 8-8 = 0

Product of roots = 8(-8)=-64 Page No : 20

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A.P EAMCET (Engineering)

67.

Sri Chaitanya Jr College

The number of real roots of the equation x5  3x3  4 x  30  0 is 1) 1

Sol:

CODE : C

2) 2

3) 3

4) 5

f 1  x   5x4  9 x2  4  0 for all x  R

f(x) = 0 has only one real root 68.

If the coefficients of the equation whose roots are k times the roots of the equation

x3 

1 2 1 1 x  x  0, are integers then a possible value of k is 4 16 144

1) 3 Sol: 69.

2) 12

3) 9

4) 4

 x f    0  k  12 k

The sum of all 4-digit numbers that can be formed using the digits 2,3,4,5,6 without repetition, is 1) 533820

Sol:

2) 532280

3) 533280

4) 532380

4P3  2  3  4  5  6 1111

=533280 70.

If a set A has 5 elements, then the number of ways of selecting two subsets P and Q from A such that P and Q are mutually disjoint, is 1) 64

2) 128

3) 243

Sol:

35  243

71.

The coefficient of x 4 in the expansion (1  x  x2  x3 )4 is 1) 31

Sol:

1  x 

2) 30 4

3) 25

4) 729

4) -14

1  x 

2 4

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CODE : C

Coefficient of x  4C0 .4C2  4C2 .4C1  4C4 .4C0 4

72.

Sri Chaitanya Jr College

=31

If the middle term in the expansion of (1  x)2 n is the greatest term, then x lies in the interval

 n n 1 1)  ,   n 1 n  Sol:

 n 1 n  2)  ,   n n 1

3) (n  2, n)

4) (n  1, n)

Tn is the Greatest term | Tn1 || Tn || Tn1 |  n n 1   x  ,   n 1 n 

73.

To find the coefficient of x 4 in the expansion of

3x the interval in which the ( x  2)( x  1)

expansion is valid is 1) 2  x  

Sol:

1 1 2)   x  2 2

3) 1  x  1

4)   x  

3x 6 3    x  2 x  1 x  2 x  1 1

1  x  3 1    3 1  x   2



x  1 and | x | 1 2

 x   1,1

74.

   If (1  tan  )(1  tan 4 )  2,    0,  ,then    16  1)

 20

2)

 30

3)

 40

4)

 60 Page No : 22

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Sol:

  4 

75.

If cos 

1) cot

Sol:

2

Sri Chaitanya Jr College

 20

cos   cos    , then one of the values of tan   is 1  cos  cos  2

tan



2) tan  tan

2

 2





3) tan cot 2 2

4) tan 2

 2

tan 2

 2

cos   1 1  cos  1  cos    cos   1  1  cos  1  cos    tan

76.



4

 

CODE : C

 2

 tan

 2

.cot

 2

The value of the expression

  1 1  sin 2  3     sin 2  cot  cot    is 3  4 2 2 2      cos(2  2 ) tan     4   1) 0

Sol:

 cos   sin  

3) sin 2

2) 1 2

 cos   sin   cos 2    cos   sin  



 2

4) sin 2 

1 cos    2sin  cos    2  4  sin  

1  cos2   sin 2 

77.

if

1 sin  ,cos  and tan  are in geometric progression, then the solution set of  is 6

  1) 2n    6 Sol:

  2) 2n    3

  3) n  (1)n   3

  4) n    3

1 sin  cos2   sin  . 6 cos  6cos3   cos2  1  0 Page No : 23

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cos   cos

78.

 3

  2n 

 3

x

2) x  y

3) x  0  y

4) x  y

2 tan  4  2 1  tan  5

1  cos  1   y  sin     2 5 2

79.

Sri Chaitanya Jr College

4 1 if x  sin(2 tan 1 2) and y  sin  tan 1  , then 3 2 1) x  y

Sol:

CODE : C

x  y

5 If cosh( x)  , then cosh(3x)  4 1)

61 16

2)

63 16

3)

65 16

4)

61 63

65 16

Sol:

cosh  3x   4cosh 3 x  3cosh x

80.

B A C  B C  C  A  A B  In ABC, if x  tan  and z  tan  then  tan , y  tan   tan  tan 2 2 2  2   2   2 



( x  y  z)  1) xyz

Sol:

2)  xyz

3) 2xyz

4)

1 xyz 2

1 x 1 y 1 z . . 1 1 x 1 y 1 z 1  s1  s2  s3  1  s1  s2  s3

s1  s3 x  y  z   xyz

Page No : 24

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CODE : C

Sri Chaitanya Jr College

PHYSICS 81.

When a long straight uniform rod is connected across an ideal cell, the drift velocity of electrons in it is v. If a uniform hole is made along the axis of the rod and the same battery is used, then the drift velocity of electrons becomes 1) v

Sol:

vd 



82.

2) >v

3)
4) zero

I neA

v v  RneA  l neA A

Independent of „A‟ Hence (1)

In a meter bridge experiment, when a nichrome wire is in the right gap, the balancing length is 60cm. When the nichrome wire is uniformly stretched to increase its length by 20% and again connected in the right gap, the new balancing length is nearly. 1) 61cm

Sol:

2) 31cm

3) 51cm

4) 41cm

RL 60 3   RR 40 2 RL l  1.44 RR 100  l 1.44 RR 3 100  l   RR 2 l

100  l 2  1.44   0.96 l 3 100  l  0.96l 1.96l  100

Page No : 25

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l

83.

CODE : C

Sri Chaitanya Jr College

100  51cm 1.96

A loop of flexible conducting wire lies in a magnetic field of 2.0 T with its plane perpendicular to the filed . The length of the wire is 1m. When a current of 1.1A is passed through the loop, it opens into a circle , then the tension developed in the wire is 1) 0.15N

Sol:

T

2) 0.25N

3) 0.35N

4) 0.45N

Bil 2

0.35N

84.

A charge q is spread uniformly over an isolated ring of radius ‘R’. The ring is rotated about its natural axis with an angular velocity ‘  ’. Magnetic dipole moment of the ring is 1)

Sol:

qR 2 2

2)

q R 2

3) qR 2

4)

q 2R

M  iA

  q  2

 2  R 

q R 2 2

85.

A magnetic dipole of moment 2.5Am2 is free to rotate about a vertical axis passing through its centre. It is released from East-West direction . Its kinetic energy at the moment it takes North-South position is  BH  3 105 T  . 1) 50J

Sol:

2) 100J

3) 175J

4) 75J

K .E  MB  cos 2  cos 1   2.5  3 105  75 106 Page No : 26

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86.

CODE : C

Sri Chaitanya Jr College

A branch of a circuit is shown in the figure. If current is decreasing at the rate of 103 As 1 , the potential difference between A and B is + A

1) 1V Sol:

2A

2) 5V

7

4V

3) 10V

9mH

B

4) 2V

VAB  14  4  9 103 103   0 VAB  1V

87.

The natural frequency of an LC circuit is 125kHZz. When the capacitor is totally filled with a dielectric material, the natural frequency decreases by 25kHz. Dielectric constant of the material is nearly. 1) 3.33

Sol:

f 

2) 2.12

4) 1.91

1 2 LC

125  k 100

88.

3) 1.56

2

5    k k  1.56 4

Choose the correct sequence of the radiation sources in increasing order of the wavelength of electromagnetic waves produced by them. 1) X-ray tube, Magnetron valve, Radio active source, Sodium lamp 2) Radio active source , X-ray tube, Sodium lamp, Magnetron valve 3) X-ray tube, Magnetron valve, Sodium lamp, Radio active source 4) Magnetron valve, Sodium lamp, X-ray tube, Radio active source

Sol:

Theory Page No : 27

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89.

CODE : C

Sri Chaitanya Jr College

A photo sensitive metallic surface emits electrons when X-rays of wavelength ‘  ’ fall on it. The de Broglie wavelength of the emitted electrons is (Neglect the work function of the surface, m is mass of the electron. h-Planck’s constant c-velocity of light) 1)

Sol:

90.

2mc h

2)

h 2mkE

1 

h 2mc h 2m

hc

3)



mc h

4)

h mc

h 2mc



An electron in a hydrogen atom undergoes a transition from a higher energy level to a lower energy level. The incorrect statement of the following is 1) Kinetic energy of the electron increases. 2) Velocity of the electron increases 3) Angular momentum of the electron remains constant. 4) Wavelength of de-Broglie wave associated with the motion of electron decreases.

Sol:

Theory

91.

The radius of germanium ( Ge) nuclide is measured to be twice the radius of 94 Be . The number of nucleons in Ge will be 1) 72

2) 73

3) 74

4) 75

1/3

Sol:

R1  A1    R2  A2  23 

A1 A2

23 

A1 9

A1  72 Page No : 28

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92.

CODE : C

Sri Chaitanya Jr College

For a common-emitter transistor amplifier, the current gain is 60. If the emitter current is 6.6mA then its base current is 1) 6.492mA

Sol:

2) 0.108mA

3) 4.208mA

4) 0.343mA

Ic  60 IB

I c  60I B

 But I B  I E  IC I B  6.6  60I B

61I B  6.6 I B  0.108mA

93.

If a transmitting antenna of height 105m is placed on a hill, then its coverage area is 1) 4224km2

2) 3264km2

Sol:

A    2Rh 

94.

Match the list-I with list-II

3) 6400 km2

List-I

List-II

A)Boltzmann constant

I) ML0T 0

B)Coefficient of viscosity

1 1 II) ML T

C)Water equivalent

3 1 III) MLT K

4) 4864 km2

2 2 1 D) Coefficient of thermal conductivity IV) ML T K

Sol:

1) A-III,B-I,C-II,D-IV

2)A-III,B-II,C-I,D-IV

3) A-IV,B-II,C-I,D-III

4) A-IV,B-I,C-II,D-III

Theory Page No : 29

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95.

CODE : C

Sri Chaitanya Jr College

Two trains , which are moving along different tracks in opposite directions are put on the same track by mistake. On noticing the mistake, when the trains are 300m apart the drivers start slowing down the trains . The graphs given below show decrease in their velocities as function of time. The separation between the trains when both have stopped is V(ms-1)

V(ms-1) 40 20

8 0 Train-I

10

t(s)

t(s) 20

1) 120m

2) 20m

u1  40 a1  4

3) 60m

Train-II

4) 280m

u2  20 10 a2   4

Sol: u12 s1  2a1



1600 8

s1  200

u22 s2  2a2



400 5

s2  =80

Reaming distance = 20 m

Page No : 30

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96.

CODE : C

Sri Chaitanya Jr College

A point object moves along an arc of a circle of radius ‘R’ . Its velocity depends upon the distance covered ‘S’ as V  K S where ‘K’ is a constant. If ‘  ’ is the angle between the total acceleration and tangential acceleration , then 1) tan  

Sol:

at 

2) tan  

S 2R

dv v ds

d k s k s ds

3) tan  

S 2R

4) tan  

 k sk

1

k2 = 2

2S R

dv dt

dv ds  ds dt

97.

S R





2 s

A body projected from the ground reaches a point ‘X’ in its path after 3 seconds and from there it reaches the ground after further 6 seconds. The vertical distance of the point ‘X’ from the ground is ( acceleration due to gravity  10ms 2 )

Sol:

98.

1) 30m

2) 60m

3) 80m

2u 9 g

u  45m / s

1 h  ut  gt 2 2

 45(3)  5  3

2

4) 90m

= 90 m

A particle of mass ‘m’ is suspended from a ceiling through a string of length ‘L’ . If the particle moves in a horizontal circle of radius ‘r’ as shown in the figure, then the speed of the particle is



0

r

1) r

g L2  r 2

2) g

r L2  r 2

L

m

3) r

g L  r2 2

4) g

r L  r2 2

Page No : 31

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Sol:

T sin  

mv r

CODE : C

Sri Chaitanya Jr College

2

T cos  mg

v2  L2  r 2 rg

v2 tan   rg

99.

r

v  2

r2g L r 2

2

vr

g L  r2 2

A particle is placed at rest inside a hollow hemisphere of radius ‘R’. The co-efficient of friction between the particle and the hemisphere is  

1 . The maximum height upto 3

which the particle can remain stationary is 1)

Sol:

  

R 2

2) 1 

3 R 2 

3)

3 R 2

4)

3R 8

 1  R h  1  2     1    3 h  1   R 2  

100.

A 1kg ball moving with a speed of 6ms 1 collides head-on with a 0.5kg ball moving in the opposite direction with a speed of 9 ms 1 . If the co-efficient of restitution is

1 , the energy 3

lost in the collision is 1) 303.4J Sol:

KE 

2) 66.7J

3) 33.3J

4) 67.8J

m1m2 2 1  e2   u1  u2   2  m1  m2 

1 1  2 2  1    1   15  9  1 2 1     2



1 28   225 2 69



8  225  33.33 54 Page No : 32

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101.

CODE : C

Sri Chaitanya Jr College

A ball is thrown vertically down from a height of 40m from the ground with an initial velocity ‘v’. The ball hits the ground , loses

1rd of its total mechanical energy and rebounds 3

back to the same height. If the acceleration due to gravity is 10ms 2 , the value of ‘v’ is 1) 5ms 1 Sol:

102.

2) 10ms 1

3) 15ms 1

4) 20 ms 1

21 2   mv  mgh   mgh 32 

21 2   v  gh   gh , 32 

1 2 2 v  gh  gh , 3 3

u2 2 gh  gh  3 3

u 2 gh  3 3

u  gh

 40 10

u  20

Three identical uniform thin metal rods form the three sides of an equilateral triangle. If the moment of inertia of the system of these three rods about an axis passing through the centroid of the triangle and perpendicular to the plane of the triangle is ‘n’ times the moment of inertia of one rod separately about an axis passing through the centre of the rod and perpendicular to its length , the value of ‘n’ is 1) 3

Sol:

2) 6

3) 9

4) 12

moment of inertia about an axis passing through centre and perpendicular to rod 

l 2 3

ml 2 ml 2  M.I about central  12 12

MI 

System MI  3 

ml 2  I1 12

2ml 2 12

2ml 2 ml 2  6  6I 12 12

n6

Page No : 33

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103.

CODE : C

Sri Chaitanya Jr College

Two smooth and similar right angled prisms are arranged on a smooth horizontal plane as shown in the figure. The lower prism has a mass ‘3’ times the upper prism. The prisms are held in an initial position as shown and are then released . As the upper prism touches the horizontal plane, the distance moved by the lower prism is b

a

1) a-b Sol:

2)

a b 3

3)

4)

a b 4

3mx  m  a  b)  x  x

3x  a  b  x  4x  a  b

104.

ba 2

a b 4

A particle is executing simple harmonic motion with an amplitude of 2m. The difference in the magnitudes of its maximum acceleration and maximum velocity is 4. The time period of its oscillation and its velocity when it is 1m away

from the mean position are

respectively. 1) 2s, 2 3ms 1 Sol :

2)

7 s, 4 3ms 1 22

3)

22 s, 2 3ms 1 7

4)

44 s, 4 3ms 1 7

A  2m

2 A  A  4



2

  2  4 ,

2   2  0 ,

   2  1  2   0 ,   2 , T 

2  2  2  0 , 2 2 22   S,  2 7

V   A2  42

 2 4  1  2 3m / s Page No : 34

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105.

CODE : C

Sri Chaitanya Jr College

Two bodies of masses ‘m’ and ‘9m’ are placed at a distance ‘r’. The gravitational potential at a point on the line joining them, where gravitational field is zero, is ( G is universal gravitational constant) 1)

Sol:

106.

14Gm r

x

2)

d  m2 1 m1

16Gm r

3)

12Gm r

4)

8Gm r

r r  4 9m 1 m

r  x  r 

r 3r  4 4

V  V1  V2 

G  m  4 G  93m  4 16Gm  r 3r r

When a load of 80N is suspended from a string , its length is 101mm. If a load of 100N is suspended , its length is 102mm. If a load of 160N is suspended from it, then length of the string is ( Assume the area of cross-section unchanged)

Sol:

1) 15.5cm

2) 13.5cm

Natural length (l)=

l1T2  l2T1 T2  T1

l

3) 16.5cm

4) 10.5cm

101 100 5  102  80 4  505  408  97cm 20

80 4   l3  97  8  105mm 160 l3  97

=10.5cm

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107.

CODE : C

Sri Chaitanya Jr College

A sphere of material of relative density 8 has a concentric spherical cavity and just sinks in water. If the radius of the sphere is 2cm , then the volume of the cavity is 1)

Sol:

76 3 cm 3

2)

79 3 cm 3

3)

82 3 cm 3

4)

88 3 cm 3



88 3 cm 3

mg  FB 

4   R3  r 3  d g  4 R3d g B w 3 3 8 R3 r3 1   1 3  1  R3  r 3  R 8 r3 7 7 3   r 3   2  7 3 R 8 8 4 3

4 22 7 3 7

Volume of cavity  r 3   108.

A hunter fired a metallic bullet of mass ‘m’ kg from a gun towards an obstacle and it just melts when it is stopped by the obstacle . The initial temperature of the bullet is 300K. If

1 th of heat is absorbed by the obstacle , then the minimum velocity of the bullet is 4 [ Melting point of bullet =600K, 1 o 1 Specific heat of bullet =0.03 cal g C ,

1 Latent heat of fusion of bullet  6cal g

1) 410ms 1 Sol:

2) 260ms 1

31 2  mv   ms  mL 42 

V2 

3) 460ms 1

4) 310ms 1

3 2 v  0.03  4200  300  6  4200 8

8 0.01 4200  300  2  4200 3

V 2  40  4200  V  16800  410m / s

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AP EAMCET 2016 Solutions by Sri Chaitanya

A.P EAMCET (Engineering)

109.

CODE : C

Sri Chaitanya Jr College

0

‘M’ kg of water ‘t’ C is divided into two parts so that one part of mass ‘m’ kg when converted into ice at 00C would release enough heat to vapourise the other part, then

m is M

equal to [Specific heat of water = 1 cal g-1 0C-1 Latent heat of fusion of ice = 80 cal g-1, Latent heat of steam = 540 cal g-1] 1) 640 – t Sol:

2)

720  t 640

3)

640  t 720

4)

640  t 720

m  80  m 1 t   M  m  1 100  t   540  M  m  m  80  mt   M  m  100   M  m  t  540M  m  540 80m  mt  M 100  m 100  4t  mt  540M  540M 640M  100m  640M  Mt

720m   640  t  M

110.

m  640  t    M  720 

A diatomic gas   1.4  does 300J work when it is expanded isobarically. The heat given to the gas in this process is 1) 1050J

Sol:

2) 950J

3) 600J

4) 550J

dW 1  1 dQ r 300 1  1 dQ 1.4

dQ 

300 1.4 300 75 14  0.4 4

 1050J Page No : 37

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A.P EAMCET (Engineering)

111.

CODE : C

Sri Chaitanya Jr College

When the absolute temperature of the source of a Carnot heat engine is increased by 25%, its efficiency increases by 80%. The new efficiency of the engine is 1) 12%

Sol:

2) 24%

3) 48%

4) 36%

5 100  T2 125   9 100 125  T2

900  9T2  500  4T2 n  1

112.

80 9  100  36 % 125 25

A cylinder of fixed capacity 67.2 litres contains helium gas at STP. The amount of heat needed to rise the temperature of the gas in the cylinder by 200C is (R = 8.31 Jmol-1K-1) 1) 748J

Sol:

3) 1000J

4) 500J

dQ  ncv dT  3

113.

2) 374J

831 3  20 2

 748J

For a certain organ pipe, three successive resonance frequencies are observed at 425, 595 and 765Hz, respectively. The length of the pipe is (speed of sound in air = 340 ms-1) 1) 0.5m

Sol:

2) 1m

3) 1.5m

4) 2m

5V  425 4l 5  340  425  4l

1700  1700l l  1m

114.

A student holds a tuning fork oscillating at 170Hz. He walks towards a wall at a constant speed of 2ms-1. The beat frequency observed by the student between the tuning fork and its echo is (Velocity of sound = 342 ms-1)

Sol:

1) 2.5Hz

2) 3Hz

3) 1Hz

 V  V0  n1   n  V  V0 

 340  2    170  172  2 HZ  340  2 

4) 2hz

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A.P EAMCET (Engineering)

115.

CODE : C

Sri Chaitanya Jr College

An infinitely long rod lies along the axis of a coneave mirror of focal length ‘f’ the nearer end of the rod is at a distance u, (u>f) from the mirror. It’s image will have a length 1)

Sol:

uf u f

2)

uf u f

3)

f2 u f

4)

f2 u f

1 1 1   u v f

1 1 1   u v f 1 1 1   v u f

uf v f u

f2  u f

uf  f u f

L v  f

0

116.

In Young’s double slit experiment, red light of wavelength 6000 A is used and the nth bright fringe is obtained at a point ‘P’ on the screen. Keeping the same setting, the source 0

of light is replaced by green light of wavelength 5000 A and now (n+1)th bright fringe is obtained at the point P on the screen. The value of ‘n’ is 1) 4 Sol:

n

2) 5

3) 6

4) 3

6000 D  n  1 5000 D  d d

6n  5n  5 n5

117.

Two charges each of charge + 10  c are kept on Y-axis at y = -a and y = +a respectively. Another point charge -20  c is placed at the origin and given a small displacement x(x<
1)

3.6x N a2

2)

2.4x 2 N a

3)

3.6x N a3

4)

4.8x N a2

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A.P EAMCET (Engineering)

Sol:

CODE : C

Sri Chaitanya Jr College

Fnet  2F cos  12    x 9 200 10  2 9 10    a2  x2   a2  x2  

10 C

a



20  C

x

 36 101

118.

x

a

2

 x2 

3

 2

3.6x a3

Three identical charges, each 2  C lie at the vertices of a right angled triangle as shown in the figure. Forces on the charge at B due to the charges at A and C respectively are F1 and F2. The angle between their resultant force and F2 is A

3m

B

9   16 

1) tan 1 

4m

9  

2) tan 1   7

C

 16   9

3) tan 1 

7  

4) tan 1   9

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A.P EAMCET (Engineering)

CODE : C

Sri Chaitanya Jr College

A 3m

F2



B

C

4m

Fnet

F1

Sol: tan  

F1 F2

kq1q2 tan   9 kq1q2 16

tan  

119.

16 9

The figure shows equipotential surface concentric at ‘O’. The magnitude of electric field at a distance ‘r’ meters from ‘O’ is 20V 30V 60V

20

cm

O 10cm 30cm

1)

Sol : 60 

9 Vm1 2 r

2)

16 1 Vm r2

3)

2 Vm1 2 r

4)

6 Vm1 2 r

kq 10 102

kq  6

E

kq r2

E

6 r2 Page No : 41

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A.P EAMCET (Engineering)

120.

CODE : C

Sri Chaitanya Jr College

ur   A region contains a uniform electric field E  10 i  30 j  Vm1 . A and B are two points in the  

field at (1,2,0) m and (2,1,3) m respectively. The work done when a charge of 0.8C moves from A to B in a parabolic path is 1) 8J Sol:

2) 80J

3) 40J

4) 16J

dv  E.dr

 10i  30 j  .  i  j  3k   20

w  qv

=0.8 (20)

= 16J

CHEMISTRY 121.

Sol:

Match the following List – 1

List – 2

(magnetic property)

( substance)

A) Ferromagnetic

1) O2

B) Anti ferro magnetic

2) CrO2

C) Ferri magnetic

3) MnO

D) Para magnetic

4) C6 H 6

1) A – 3, B – 2, C – 4, D – 1

2) A – 2, B – 3, C – 4, D – 1

3) A – 1, B – 3, C – 5, D – 4

4) A – 4, B – 2, C – 3, D - 5

Key: 2 Conceptual

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AP EAMCET 2016 Solutions by Sri Chaitanya

A.P EAMCET (Engineering)

122.

CODE : C

Sri Chaitanya Jr College

The vapour pressures of pure benzene and toluene are 160 and 60 mm Hg respectively. The mole fraction of benzene in vpour phase in contact with equimolar solution of benzene and toluene is 1) 0.073

Sol:

2) 0.027

3) 0.27

4) 0.73

YA PA0 Key: 4  X A PTotal PTotal  PA0 . X A  PB0 .X B

1 1 PTotal  160   60   110 mm 2 2 

123.

YA 160  1 110 2

YA  0.73

6g of a non volatile, non electrolyte X dissolved in 100 g of water freezes at 0.930 C . The molar mass of x in g mol 1 is  K f of H 2O  1.86K Kg mol 1  1) 60

Sol:

2) 140

3) 180

4) 120

Key: 4 Tf  K f .m T f  0.930 C 0.93  1.86 

124.

6 1000 M 100

M  120

The products obtained at the cathode and anode respectively during the electrolysis of aqueous K 2 SO4 solution using platinum electrodes are 1) O2 , H 2

Sol:

2) H 2 , O2

3) H 2 , SO2

4) K , SO2

Key:2 K2 SO4  2K   SO42 H 2O  H   OH 

Cathode :- 2H   2e  H 2 Anode:- 4OH   4e  2H 2O  O2

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A.P EAMCET (Engineering)

125.

CODE : C

Sri Chaitanya Jr College

The slope of the graph drawn between in k and 1/T as per Arrhenius equation gives the value (R= gas constant, Ea = Activation energy) 1)

Sol:

R Ea

2)

Key:3 K  Ae ln K 

Ea R

3)

 Ea R

4)

R Ea

 Ea RT

 Ea  ln A RT

 y  mx  c   slope 

126.

 Ea R

which is not the correct statement in respect of chemisorption? 1) Highly specific adsorption

2) Irreversible adsorption

3) Multilayered adsorption

4) High enthalpy of adsorption

Sol:

Key: 3 Conceptual

127.

Which of the following is carbonate ore? 1) Cuprite

2) Siderite

3) Zincite

Sol:

Key: 2 Siderite is PbCO3

128.

Which one of the following statements is not correct?

4) Bauxite

1) O3 is used as germicide 2) In O3 , O  O bond length is identical with that of molecular oxygen 3) O3 is an oxidising agent Sol:

4) The shape of O3 molecule is angular

Key: 2 Ozone exhibit resonance

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A.P EAMCET (Engineering)

129.

CODE : C

Sri Chaitanya Jr College

Which of the following reactions does not take place? 1) F2  2Cl   2F   Cl2

2) Br2  2I   2Br   I 2

3) Cl2  2Br   2Cl   Br2

4) Cl2  2F   2Cl   F2

Sol:

Key: 4 Less reactive halogen cannot displace more reactive halogen

130.

Which of the following statements regarding sulphur is not correct? 1) At about 1000K, it maninly consists of S 2 molecules 2) The oxidation state of sulphur is never less than +4 in its compounds 3) S 2 molecule is paramagnetic 4) Rhombic sulphur is readily soluble in CS2

Sol:

Key: 2 Conceptual

131.

Which of the following reactions does not involve, liberation of oxygen ? 1) XeF4  H 2O  2) XeF4  O2 F2  3) XeF2  H 2O 

Sol:

4) XeF6  H 2O 

Key: 4 XeF6  H 2O  XeOF4  2HF XeF6  2H 2O  XeO2 F2  4HF XeF6  3H 2O  XeO3  6HF

132.

Select the correct IUPAC name of [Co( NH3 )5 (CO3 )]Cl 1) penta ammonia carbonate cobalt (III) chloride 2) pentammine carbonate cobalt chloride‟ 3) pentammine carbonato cobalt (III) chloride 4) Cobalt (III) pentammine carbonate chloride

Sol:

Key: 3 Conceptual

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A.P EAMCET (Engineering)

133.

CODE : C

Sri Chaitanya Jr College

Which of the following characteristics of the transition metails is associated with their catalytic activity ? 1) Colour of hydrated ions

2) Diamagnetic behaviour

3) paramagnetic behaviour

4) variable oxidation states

Sol:

Key: 4 Conceptual

134.

Observe the following polymers PHBV

Nylon 2 – nylon 6

Glyptal

Bakelite

(A)

(B)

(C)

(D)

Biodegradable polymer(s) from the above is /are 1) (C)

2) (A), (B)

Sol:

Key: 2 Conceptual

135.

Observe the following statements i) Sucrose has glycosidic linkage

3) (D)

4) (C), (D)

2) Cellulose is present in both plants and animals

iii) lactose contains D- galactose and D-glucose units The correct statements are 1) (i), (ii), (iii)

2) (i), (ii)

3) (ii), (iii)

Sol:

Key: 4 Cellulose cannot be present in animals

136.

identify the antioxidant used in foods

Sol:

4) (i), (iii)

1) Aspartame

2) Sodium benzoate

3) Ortho-sulpho benzimide

4) Butylated hydroxy toluene

Key: 4 Conceptual

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A.P EAMCET (Engineering)

CODE : C

Sri Chaitanya Jr College

CH 3

Cl dry ether

2 Na  CH 3Cl  

2NaCl

137. This reaction is known as 1) Wurtz – Fitting reaction

2) Wurtz reaction

3) Fitting reaction

4) Friedel – crafts reaction

Sol:

Key: 1 Conceptual

138.

what is Z in the following sequence of reactions ? H 2O Mg 2-methyl-2-bromo propane  X  Z dryether

Sol:

139.

1) propane

2) 2-methyl propene

3) 2 – methyl propane

4) 2 – methyl butane

CH3 |

CH3 |

CH3

CH3

2  CH 3  CH  CH 3 Key: 3 CH 3  C|  Br  Mg  CH 3  C|  MgBr  |

H O

CH3

In which of the following reactions the product is not correct ? LiAlH 4  CH3CH 2OH 1) CH3CHO 

Zn  Hg  CH 3  CH  CH 3 2) CH 3COCH 3  HCl | OH

( i ) H 2 N  NH 2 3) CH3CH 2CHO   CH3CH 2CH3 ( ii ) KOH , ethylene glycol / 

KMnO4 CH3CH 2COOH 4) CH3CH 2CHO 

Sol:

Key: 2 It is not clemenson reduction product

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A.P EAMCET (Engineering)

140.

CODE : C

Sri Chaitanya Jr College

identify the name of the following reactions.

CH 3

CHO H O

Cr O2Cl

3 2  A   CS 2

1) Gatterman – Koch reaction

2) Gatterman reaction

3) Stephen reaction

4) Etard reaction

Sol:

Key: 4 Conceptual

141.

What is C in the following sequence of reactions ? PCl3 KCN hydrolysis CH3OH   A   B  C

1) CH3CH 2OH

2) CH 3CHO

3) CH3COOH

4) HOCH 2  CH 2OH



Sol:

PCl HO KCN Key: 3 CH3OH   CH3Cl   CH3CN   CH3COOH

142.

The order of basic strength of the following in aqueous solution is

3

1) C6 H 5 NH 2

3

(CH 3 )3 N

NH 3

CH 3 NH 2

(CH3 )2 NH

1) 4  1  5  3  2 2) 2  5  4  3  1 3) 5  4  2  3  1 4) 4  3  5  2  1 Sol:

Key: 3 Conceptual

143.

Yellow dye can be prepared by a coupling reaction of benzene diazonium chloride in acid medium with X. Identify X from the following 1) Aniline

Sol:

2) Phenol

3) Cumene

4) Benzene

Key: 1 aniline yellow is produced

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A.P EAMCET (Engineering)

144.

CODE : C

Sri Chaitanya Jr College

In which of the following the product of uncertainity in velocity and uncertainity in position of a micro particle of mass ‘m’ is not less than 1) h 

3 m

2)

h m 3

3)

h 1  4 m

4)

h m 4

h 4 m

Sol:

Key: 3 x.p 

145.

An element has [ Ar ]3d 1 configuration in its +2 oxidation state. Its position in the periodic table is 1) period-3, group-3

2) period -3,group -7

3) period-4,group -3

4) period -3, group -9

Sol:

Key: 3 Conceptual

146.

In which of the following molecules all bond lengths are not equal ? 1) SF6

2) PCl5

3) BCl3

4) CCl4

Sol:

Key: 2 Conceptual

147.

In which of the following molecules maximum number of lone pairs is present on the central atom ? 1) NH 3

2) H 2O

3) CIF3

4) XeF2

Sol:

Key: 4 XeF2 contains 3 lonepairs on Xenon

148.

Which one of the following is the kinetic energy of of a gaseous mixture containing 3g of hydrogen and 80g of oxygen at temperature T(K) ? 1) 3 RT

Sol:

2) 6 RT 3 2

Key: 2 K .E  nRT

3) 4 RT

4) 8 RT

 n  6

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A.P EAMCET (Engineering)

149.

CODE : C

Sri Chaitanya Jr College

A,B,C and D are four different gases with critical temperatures 304.1,154.3,405.5 and 126.0 K respectively, While cooling the gas which gets liquefied first is 1) B

2) A

3) D

4) C

Sol:

Key: 4 Higher the critical temperature easier the liquification

150.

40 ml of x M KMnO4 solution is required to react completely with 200 ml of 0.02 M oxalic acid solution in acidic medium. The value of x is 1) 0.04

Sol:

Key: 1 V1 N1  V2 N2

151.

Given that

2) 0.01

3) 0.03

4) 0.02

C( g )  O2( g )  CO2( g ) ; H 0   xkJ 2CO( g )  O2( g )  2CO2( g ) ; H 0   ykJ 1)

y  2x 3

2)

y  2x 2

3)

2x  y 2

4)

x y 2

Sol:

Key: 2 Conceptual

152.

At 400 K, in a 1.0 L vessel N 2O4 is allowed to attain equilibrium

  2 NO2( g ) N2O4( g )   At equilibrium the total pressure is 600 mm Hg, when 20% of N 2O4 is dissociated, The K p value for the reaction is 1) 50 Sol:

2) 100

3) 150

4) 200

Key: 2 N2O4 ƒ 2 NO2 Initial 1mol

0 mol

K P 

2 PNO 2

PN2O4

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A.P EAMCET (Engineering)

CODE : C

Sri Chaitanya Jr College 2

Equi

1  0.2 0.8 mol

153.

 0.4   600   1.2   100 KP    0.8   600    1.2 

0.4

0.4 mol

In which of the following salts only cationic hydrolysis is involved? 1) CH3COONH 4

2) CH3COONa

3) NH 4Cl

Sol:

Key: 3 NH 4Cl is the salt of weak base and strong acid

154.

Calgon is 1) Na2 HPO4

2) Na3 PO4

Sol:

Key: 3 Conceptual

155.

Consider the following statements

3) Na6 P6O18

4) Na2 SO4

4) NaH 2 PO4

I) CS  ion is more highly hydrated than other alkali metal ions II) Among the alkali metals, only lithium forms a stable nitride by direct combination with nitrogen III) Among alkali metal Li, Na, K, Rb, the metal, Rb has the highest melting point IV) Among alkali metals Li, Na, K, Rb only Li forms peroxide when heated with oxygen 1)I

2) II

3) III

4) IV

Sol:

Key: 2 6Li  N2  2Li3 N

156.

Assertion (A) : AlCl3 exists as a dimer through halogen birdged bonds. Reasson (R): AlCl3 gets stability by accepting electrons from the bridged halogen. 1) Both (A) and (R ) are true and ( R) is the correct explanations of (A ) 2) Both (A) and (R ) are true but ( R) is not the correct explanations of (A ) 3) (A) is true, but (R ) is not true.

Sol:

4) (A) is not true, but (R ) is true.

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A.P EAMCET (Engineering)

157.

CODE : C

Sri Chaitanya Jr College

Which of the following causes “Bule baby syndrome” 1) High concentration of lead in drinking water 2) High concentration of sulphates in drinking water 3) High concentration of nitrates in drinking water 4) High concentration of copper in drinking water

Sol:

Key: 3 Conceptual

158.

Which of the following belong to the homologous series of C5 H8O2 N ? 1) C6 H10O3 N

2) C6 H8O2 N2

3) C6 H10O2 N2

4) C6 H10O2 N

Sol:

Key: 4 Conceptual

159.

In Dumans method , 0.3 g of an organic compound gave 45 ml. of nitrogen at STP. The percentage of nitrogen is 1) 16.9

2) 18.7

3) 23.2

4) 29.6

V 45 45    18.7 8W 8  0.3 2.4

Sol:

Key: 2 % N 

160.

The IUPAC name of

 CH3 2 CH  CH  CH  CH  CH  CH  CH 3 C2 H 5

Sol:

1) 2,7 - dimethyl -3,5-nonadiene

2) 2-7-dimethyl-2- ehtylheptadiene

3) 2- methyl-7-ethyl1-3, 5-octadiene

4) 1,1-dimethyl -6-ethyl -2,4- heptadiene

Key: 1 Conceptual

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