(i) Opposite sides of a Black Board (ii) Ironbars of window Note:- Any two examples like above
(1m) (1m)
SECTION - II 5.
Principle = P = Rs. 6500 Time = T = 4 years Rate of interest = R = 9% Interest =
I=
PTR 100
I=
6500x4x9 100
I = 65x36 I = Rs.2340 Amount = A = P + I Amount = A = Rs.6500+2340 Amount = A = Rs.8840
5x4 = 20
(1/2 m)
(1/2m) (1m)
06.
Sum of the observations Number of observations
Average
(1m)
246 238 212 248 256 216 (2m) 6
Average
1416 6
Average = 236 (attendance of the school) 07.
(1m)
S
P
m 4c
5cm m 4c
O
5cm
R
Q
In POQ and ROS PO = OR = 5cm(side) POQ ROS (Angle) (Vertically opposite angles) QO = OS = 4cm (side) (2m) By S.A.S Property POQ ROS (2m) 08.
09.
According to sides (i) Equilateral triangle (ii) Isosceles triangle (iii) Scalane triangle According to angles: (i) Acute angle triangle (ii) Right angle triangle (iii) Obtuse angle triangle Cost of 5kgs tomatoes = 65.00 Cost of 1kg tomatoes = 65/5 = 13 Cost of 8kgs tomatoes = 13x8 Cost of 8kgs tomatoes = 104 Ramana will pay for 8kgs tomatoes = 104
SECTION - III 10-A Let the breadth of the Rectangle = x m Twide the breadth = 2x m Its length = (2x-8) m Perimeter of the rectangle = 2(l+b) Perimeter of the Rectangle = 2(2x-8+x) m = 2(3x-8) m = (6x-16) m By problem, the perimeter of the rectangle = 56 m 6x-16 = 56
(2m)
(2m) (2m)
(2m)
(1m) (1m)
(2m)
6x = 56+16 x= 72/6 x = 12 Breadth of the rectangle = x 12 m Length of the rectangle = 2x-8 = 2x12-8 Length of the rectangle = 24-8=16m 10-B (i)
5
1 2 4 3 3
=
28 22 4 5 5
=
50 5
= 10 (ii)
(iii)
(iv)
(2m)
3
1 2 2 3 3
=
10 3
=
10 8 3
=
7 3
4
5 2 3 7 3
8 3
2
1 3
=
33 11 7 3
=
3311 11 7 3
=
121 2 17 7 7
5
6 3 2 8 4
=
(2m)
(2m)
(2m)
46 11 8 4
46 23 4 = 8 11 2
=
23 11
2
1 11
11-A S.P of each cycle = `.3000 Grain% on first cycle - 20% Loss % on second cyle = 20%
(2m)
(2m)
For first cycle If C.P is 100, then profit is 20 then SP = 120 If S.P is `.120 then C.P = 100 If S.P is `.1 then C.P =
100 120
If S.P is `.3000 then C.P =
100 3000 120
= `.2500 For second cycle If C.P is `.100 then the loss is 20 then S.P = 80 If S.P is `.80 then C.P = 100 If S.P is `.1 then CP =
100 80
If SP is `.3000 then CP =
100 3000 80
`.3750 Total C.P = `.2500+`.3750 = `.6250 Total S.P = `.3000+`.3750 = `.6000 Loss = C.P - S.P Loss = 6250-6000 Loss = `.250 Loss% =
loss 100 CP
Loss% =
250 100 4% 6250
11-B Ratio of Engineers and doctors = 3:4 (i) No. of Engineers =18 Let, No.of Doctors = x 3:4 = 18:x Product of the Means = Product of extremities 3 x = 4 18 x
=
= 24 Number of Engineers x = 24 No. of doctors = 56 Let, no. of doctors = y 3:4 = y:56 4 y = 3 56 y y
(2m) (1m)
(1m)
(1m)
(2m)
4 186 3
x
(ii)
(2m)
(2m)
(2m)
3 5614 = 4
= 42 Number of Doctors y = 42
(2m)
: The sum of the angles of a triangle is 1800
To prone
:
A
B
(
: A triangle ABC
5 1 4
C 180 0
B
(
Given
A
P
2
Q
(
12-A Statement
3
C
Construction : Though ‘A’ draw a line PQ parallel to BC Proof: From the figure, 2 5 (alternate interior angles) 3 4 (alternate interior angles) 2 3 5 4 (adding(1) and (2) Adding 1 on both sides 1 2 3 1 5 4 0 (Angles forming a straight line) 1 2 3 180 A
B
C 1800
4cm
4cm
The sum of the angles of a triangle is 1800 R C 12-B (i)
3cm
1200 B P
(
(
1200 A
3cm
Q
In ABC and PQR AB = PQ = 3cm (side) B Q 120 0 (angle) BC = QR = 4cm (side) By S.A.S Congruency criterion ABC
(2m)
(2m)
PQR A (
(ii)
B
D
C
In ABD and ACD AB = AC (given) BAD CAD (given) AD = AD (common) By S.A.S congruency criterion ABD ACD
(2m) (2m) [ P.T.O ]
Class
No.of Students
VI VII VIII IX X
(ii)
110
84 72 96 105 98
Scale: On x-axis, 1cm = 1class On y-axis, 1cm = 10units
100
NO. OF STUDENTS
13-A (i)
(1m)
90 80 70 60 50 40 30 20 10 vi
vii viii
ix
x
CLASS . For each correct rectangle one mark (5x1 = 5m) . For Axis and marking numbers and classes (2m)
11-A S.P of each cycle = `.3000. Grain% on first cycle - 20%. Loss % on second cyle = 20%. ` (2m). Page 3 of 7. 7th - Maths (EM).pdf. 7th - Maths (EM).pdf. Open.
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