ECAT Pre General Science MCQ Test With Answer for Mathematics Chapter 16

MCQ's Test For ECAT Mathematics Chapter 16 Solution of Trigonometric Equations

Try The MCQ's Test For ECAT Mathematics Chapter 16 Solution of Trigonometric Equations

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ECAT Mathematics Chapter 16 Solution of Trigonometric Equations

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Question # 1

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Question # 2

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Question # 3

The solution set of the equation 4 cos2x - 3 + 0 is

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Question # 5

By expressing sin 125° in terms of trigonometrical ratios, answer will be

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Question # 9

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Question # 10

If 4 sin2θ=1, then values ofθare

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Question # 12

Considering Cosine Rule of any triangle ABC, possible measures of angle A includes

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Question # 15

cotθ= sin 2θifθ=

Question # 16

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Question # 17

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Question # 18

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Question # 19

The smallest positive root of the equation tan x - x = 0 lies on

Question # 20

General solution of tan 5θ= cot 2θis

Question # 21

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Question # 22

The solution of the equation cos2θ+ sinθ+ 1 = 0 lies in the interval

Question # 23

If sin (πcosθ) = cos (πsinθ), then which of the following is correct?

Question # 24

The solution set of the equation 1 + Cos x = 0 is __________

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Question # 27

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Question # 28

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Question # 29

The general value ofθsatisfying the equation 2 sin2θ- 3 sinθ-2 = 0 is

Question # 30

The solution set of trigonometric equation contains

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ECAT Mathematics Chapter 16 Important MCQ's

Sr.# Question Answer
1 The number of solution of the equation tan x + sec x = 2 cos x lying in the interval [0, 2π] is
A. 0
B. 1
C. 2
D. 3
2
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A. A finite non-empty set
B. Null set
C. Both a and b
D. None of these
3 The solution of the equation cos2θ+ sinθ+ 1 = 0 lies in the interval
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D. none of these
5
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A. trigonometric equation
B. conditional equation
C. identity
D. None
6 In a triangle ABC, if angle A = 72° , angle B = 48° and c = 9 cm then Ĉ is
A. 69°
B. 66°
C. 60°
D. 63°
7
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D. none of these
8 By expressing cos 113° in terms of trigonometrical ratios, answer will be
A. − cos 76° = -0.7093
B. − cos 65° = -0.4258
C. − cos 67° = -0.3907
D. − cos 62° = -0.8520
9
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10 If Sin A = sin B, cos A = cos B, then the value of A in terms of B is

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