First Year Mathematics Chapter 7 Online MCQ Test for 1st Year Mathematics Chapter 7 (Permutation, Combination and Probability)

11th Class FA Mathematics Chapter 7 Online Test

Try The 11th Class FA Mathematics Chapter 7 Online Test

  • Total Questions20

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11th Class FA Mathematics Chapter 7 Online Test

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Question # 1

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Question # 2

Domain of the function y = tan-1 x is:

Question # 3

y = sin-1 x if and only if x = sin y, where:

Question # 4

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Question # 5

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Question # 6

A triangle which is not right angle triangle called ________ triangle:

Question # 7

The graph of x = sin y is obtained by reflecting the graph of y = sin x about the line:

Question # 8

In any triangle ABC, law of tangents is:

Question # 9

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Question # 10

If 2s = a + b + c, then in any triangle ABC:

Question # 11

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Question # 12

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Question # 13

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Question # 14

The domain of principal cosine function is:

Question # 15

In triangle ABC, if α = 90° then:

Question # 16

If triangle ABC, If ß = 90° then:

Question # 17

r3 =

Question # 18

if sin x + cos x = 0, then x = _________:

Question # 19

A circle drawn inside a triangle and touching its sides is known as:

Question # 20

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Sr.# Question Answer
1 r1 =
2 The range of y = sin-1 x is:
3
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4 The circum-radius R of a triangle is given by:
5 Inverse sine function is written as:
A. (sin x)-1
B. sin x-1
C. arc sinx
D. arc sin-1 x
6 Given tan Θ = 1
A. Θ lies in quadrants 1 and 4
B. cos Θ = √2
7
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8
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A. r1
B. r2
C. r3
D. r
9
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10 A circle drawn inside a triangle and touching its sides is known as:
11 Which trigonometric equation has secondary solution ?
A. sin Θ = 1
B. cos Θ = 1
C. sec Θ = 0
D. tan Θ = 1
12 The range of y = cos-1 x function is:
13 Trigonometric equation has _________ solutions:
A. unique
B. finite
C. infinite
D. no
14 If 2s = a + b + c, where a, b, c are the sides of a triangle ABC, then area of triangle ABC is given by:
15 cos-1 (-x) =
A. π + cos-1 x
B. π - cos-1x
C. π + sin-1x
D. π - sin-1x
16
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17 The solution set of 2cosΘ + √3 = 0 is:
A. finite set
B. infinite set
18
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A. 0
B. 2
C. 1
D. 3
19 The lengths of the sides of a triangle are proportional to the sines of the opposite angles to the sides. This is known as:
A. The law of sines
B. The law of cosines
C. The law of tangents
D. The fundamental law
20
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7th Chapter

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