ECAT Pre General Science MCQ Test With Answer for Mathematics Chapter 14

MCQ's Test For ECAT Mathematics Chapter 14 Application of Trigonometry

Try The MCQ's Test For ECAT Mathematics Chapter 14 Application of Trigonometry

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ECAT Mathematics Chapter 14 Application of Trigonometry

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Question # 1

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Question # 2

A person standing on the bank of a river finds that the angle of elevation of the top of a tower on the opposite bank is 45°. then which of the following statements is correct?

Question # 3

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Question # 4

The law of sines can be used to solve

Question # 5

For any equilateral r :R :η :r1 :r2 :r3 =

Question # 6

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Question # 7

A vertical pole is 8m high and the length of its shadow is 6m. The angle of elevation of the sun of the moment is

Question # 8

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Question # 9

A circle drawn inside a triangle and touching its sides is called ______;

Question # 10

The angle of depression of a point situated at a distance of 70 meters from the base of a tower is 45°. The height of the tower is

Question # 11

A kite flying at a height of 67.2 m is attached to a fully stretched string inclined at an angle of 53 to the horizontal, the length of the string

Question # 12

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Question # 13

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Question # 14

A circle which touches one side of a triangle extermally and the other two sides produced is called

Question # 15

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Question # 16

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Question # 17

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Question # 18

The angle of elevation of a tower from a point A due south of it is x and from a point B due east of A is y. If AB = 1, then the height h of the tower is given by

Question # 19

A tower subtends an angle of 30° at a point distant d from the foot of the tower and on the same level as the foot of the tower. At a second point, h vertically above the firs, the angle of depression of the foot of the tower, is 60°. The height of the tower is

Question # 20

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Question # 21

Ifθ= 60° then

Question # 22

E-radius corresponding to < C is

Question # 23

A circle passing through the vertices of any triangle is called ______

Question # 24

The upper 3/4 the portion of a vertical pole subtends an angle tan-13/5 at a point in the horizontal plane through its foot and at a distance 40 m from the foot. A possible height of the vertical pole is

Question # 25

Area of inscribed circle is

Question # 26

A triangle has six

Question # 27

A person standing on the bank of a river observes that the angle subtended by a tree of the opposite bank is 60°, when he retreats 40 m from the bank, he finds the angle to be 30°. The height of the tree and the breadth of the river are

Question # 28

The quadratic equation 8 sec2θ - 6 secθ +1 =0 has

Question # 29

The angle of elevation of the tops of two towers at the middle point of the line joining the foots of the tower are 60οand 30οrespectively. The the ratio of the heghts of the tower is

Question # 30

An airplane flying at height of 300 meters above the ground passes vertically above another plane at an instant when the angle of elevation of the two planes from the same point on the ground are 60° and 45° respectively. Then the height of the lower plane from the ground is (in meters).

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ECAT Mathematics Chapter 14 Important MCQ's

Sr.# Question Answer
1
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A. The law of sines
B. The law of consines
C. The law of tangents
D. None of these
2
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3 The quadratic equation 8 sec2θ - 6 secθ +1 =0 has
A. Infinitely many roots
B. Exactly two roots
C. Exactly four roots
D. No roots
4 E-radius corresponding to < A is
5 If a, b, c are the measures of the sides of a triangle then
6 The angles of elevation of the top of a tower at the top and the foot of a pole of height 10 m are 30° and 60° respectively. The height of the tower is
A. 10 m
B. 15 m
C. 20 m
D. None of these
7 The angle of depression of a point situated at a distance of 70 meters from the base of a tower is 45°. The height of the tower is
A. 70 m
B. 85 m
C. 35 m
D. None of these
8 IfΔABC is right, law of cosine reduce to
A. Law of sine
B. Law of tangent
C. Phthogorous theorem
D. Hero's formula
9 The angle of elevation of a tower from a point A due south of it is x and from a point B due east of A is y. If AB = 1, then the height h of the tower is given by
10
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