ECAT Pre Engineering Mathematic MCQ Test With Answer for Chapter 16 (Solution of Trigonometric Equation)

MCQ's Test For ECAT (Pre-Eng) Mathematics Chapter 16 Solution of Trigonometric Equations

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ECAT (Pre-Eng) Mathematics Chapter 16 Solution of Trigonometric Equations

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Question # 1

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

Question # 2

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Question # 3

If 4 sin2θ=1, then values ofθare

Question # 4

In a triangle ABC, if angle A = 72° , angle B = 48° and c = 9 cm then Ĉ is

Question # 5

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

Question # 6

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Question # 7

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Question # 8

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

Question # 9

The solution set of trigonometric equation contains

Question # 10

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Question # 11

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Question # 12

cotθ= sin 2θifθ=

Question # 13

If Sin A = sin B, cos A = cos B, then the value of A in terms of B is

Question # 14

The number of points of intersection of two curves y = 2 sin x and y = 5x2+ 2x + 3 is

Question # 15

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Question # 16

The solution of the equation 3 tan2x = 1 is ____________

Question # 17

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Question # 18

The solution set of sin x + cos x = 0 is

Question # 19

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

Question # 20

If sin 6θ+ sin 4θ+ sin 2θ, thenθ=

Question # 21

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Question # 22

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Question # 23

By expressing cos 113° in terms of trigonometrical ratios, answer will be

Question # 24

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Question # 25

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

Question # 26

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Question # 27

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Question # 28

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Question # 29

cotθ= sin 2θifθ=

Question # 30

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ECAT Mathematics Chapter 16 Important MCQ's

Sr.# Question Answer
1
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2 By expressing sin 125° in terms of trigonometrical ratios, answer will be
A. sin 65° = 0.9128
B. sin 55° = 0.8192
C. sin 70° = 0.5384
D. sin 72° = 0.1982
3 For Cosine Rule of any triangle ABC, b2is equal to
A. a2- c2+ 2ab cos A
B. a3+ c3- 3ab cos A
C. a2+ c2- 2ac cos B
D. a2- c24bc cos A
4 If 4 sin2θ=1, then values ofθare
5 Considering Cosine Rule of any triangle ABC, possible measures of angle A includes
A. Angle A is obtuse
B. Angle A is acute
C. Angle A is right-angle
D. All of above
6
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7 Sine rule for a triangle states that
A. a/sin A = b/sin B = c/sin C
B. sin A/a = sin B/b = sin C/c
C. a/sin A + b/sin B + c/sin C
D. 2a/sin A = 2b/sin B = 2c/sin C
8
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10
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