CSS General Abilities Topic 3 MCQ's Test

MCQ's Test For CSS General Abilities Topic 3 Geometry

Try The MCQ's Test For CSS General Abilities Topic 3 Geometry

  • Total Questions20

  • Time Allowed36

CSS General Abilities Topic 3 Geometry

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Question # 1

The sides of a triangle are in a ratio of 4 : 5 : 6. The smallest angle is

Question # 2

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Question # 3

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Question # 4

If the bisector of an angle of Δ bisects the opposite side, then the Δ is

Question # 5

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Question # 6

Two sides of a right triangle are 15 and 17. Which of the following could be the length of the third side ?
i. 8
ii. 19
iii. √514

Question # 7

If the angles of a five-sided polygon are in the ratio of 2 : 3 : 3 : 5 : 5, what is the measure of the smallest angle ?

Question # 8



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Question # 9

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Question # 10

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Question # 11

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Question # 12

The area of Δ ABC, = 24√3 , side a = 6, and side b = 16. The value of ∠ C is

Question # 13

What is the area of a circle that is inscribed in a square of area ?

Question # 14

If the difference between the measures of the two acute angles of a right triangle is 20o , what is the measure, in degrees, of the smaller one ?

Question # 15

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Question # 16

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Question # 17

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Question # 18

The angles of triangle are in a ratio of 8 : 3 : 1. The ratio of the longest side of the triangle to the next longest side is

Question # 19

Find the length of the longer diagonal of a parallelogram if the sides are 6 inches and 8 inches and the smaller angle is 60o.

Question # 20

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CSS MPT Test General Abilities Chapter 3 Important MCQ's

Sr.# Question Answer
1
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A. 50o
B. 90o
C. 100o
D. 120o
2
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A. 30
B. 36
C. 45
D. 54
3
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A. 12
B. 24
C. 36
D. 48
4
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A. BC < CA < CD
B. BC > CA > CA
C. BC < CA, CA > CD
D. BC > CA, CA < CD
5
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A. 5√2
B. 10
C. 11
D. 13
6
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A. 9
B. 18
C. 27
D. 36
7 What is the area of a circle that is inscribed in a square of area ?
A. π/4
B. π/2
C. π
D. π√2
8
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A. bc/b2 + c2
B. b2 + c3/bc
C. √b2 + c2/bc
D. bc/√b2 + c2
9 A 5 × 12 rectangle is inscribed in a circle. What is the radius of the circle ?
A. 6.5
B. 7
C. 8.5
D. 13
10
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A. (a + b + c) = 180o
B. 2a = 2b = c
C. a + b = 180o - c
D. a + b = c

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