SSC CGL 2012 Tier 1 8 July NZ Evening II

Instructions

For the following questions answer them individually

Question 101

The height of a tower is h and the angle of elevation of the top of the tower is a. On moving a distance h/2 towards, the tower, the angle of elevation becomes 0. The value of cotα - cot β is

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Question 102

If sec x + cos x = 3, then $$tan^{2}x - sin^{2}x$$ is

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Question 103

Given that ∠ABC = 90°, BC is parallel to DE. If AB = 12, BD = 6 and BC = 10, then the length of DE is

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Question 104

AB and CD are two parallel chords drawn on two opposite sides of their parallel diameter such that AB = 6 cm, CD = 8 cm. If the radius of the circle is 5 cm, the distance between the chords, in cm, is

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Question 105

A chord AB of length 3$$\sqrt{2}$$ unit subtends a right angle at the centre 0 of a circle. Area of the sector AOB (in sq. units) is

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Question 106

If sin p + cosec p = 2, then the value of $$sin^{7}p + cosec^{7}p$$ is

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Question 107

If $$sin θ + sin^2θ + sin^3θ = 1$$, then $$cos^6θ - 4cos^4θ + 8cos^2θ$$ is equal to

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Question 108

sin (45 + θ) - cos (45 - θ) is

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Question 109

A man is climbing a ladder which is inclined to the wall at an angle of 30°. If he ascends at a rate of 2 m/s, then he approaches the wall at the rate of

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Question 110

Value of $$2 (sin^6 θ + cos^6 θ) - 3 (sin^4 θ + cos^4 θ) + 1 $$is

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