TS Polycet (Polytechnic) 2020 Previous Question Paper with Answers And Model Papers With Complete Analysis

51)If A, B, C, D are angles of a cyclic quadrilateral, then sin A + sin B – sin C -sin D =

A) -1

B) 0

C) 1

D) 2

View Answer

B) 0
Explanation:A + C = 180°, B + D = 180° C = 180°-A, D = 180° – B sin A + sin B – sin C – sin D = sin A + sin B – sin (180° – A) – sin (180°-B) = sin A + sin B -sin A – sin B = 0

52)cos 201° cos 202° cos 203° ………..cos 300° =

A) π/2

B) 3π/2

C) π/4

D) 0

View Answer

D) 0
Explanation:cos (180° + 21°) . cos (180° + 22°) cos (180° + 23°)………………..cos (180° + 120°) = – cos 21° x – cos 22° x – cos 23°………………….. x – cos120° = -cos 21° x – cos 22° x -cos 23° x – cos 90° x – cos120° = 0

53)If a cosθ+ b sinθ = p, a sinθ – b cosθ = q, then

A) a2 + b2 = p2 + q2

B) a2 + b2 = p2 – q2

C) a2 – b2 = p2 + q2

D) a2 – b2 = p2 – q2

View Answer

A) a2 + b2 = p2 + q2
Explanation:a cosθ + b sinθ = p a sinθ – b cosθ = q (1)2 + (2)2 a2cos2θ + b2sin2θ + 2ab sinθ cosθ = p2 \\frac{a2\\sin2\\theta\\;+\\;b2\\cos2\\theta\\;-\\;2ab\\;\\sin\\theta\\;\\cos\\theta}{a2\\;(\\cos2\\theta\\;+\\;\\sin2\\theta)\\;+\\;b2\\;(\\sin2\\theta\\;+\\;\\cos2\\theta)} = p2 + q2 a2 (1) + b2 (1) = p2 + q2 a2 + b2 = p2 + q2

54)1 radian =

A) 56°18′

B) 57°16′

C) 56°15′

D) 45°40′

View Answer

B) 57°16′
Explanation:1radian = 57°16′

55)△ABC ~△ XYZ; ∠C= 60°; ∠B = 75°, then ∠Z =_______________.

A) 90°

B) 75°

C) 45°

D) 60°

View Answer

D) 60°
Explanation:△ABC-△XYZ, ∠C = 60°, ∠B = 75° ∠A+∠B+∠C = 180° ∠A + 135° = 180° ∠A = 180° – 135° ∠A = 45° ∠C = ∠Z = 60°

56)In △ABC; BC2 + AB2 = AC2, then _________ is the right angle

A) B

B) A

C) C

D) Can’t say

View Answer

A) B
Explanation:BC2+AB2 = AC2 ∠B = 90°

57)Angle in a major segment is

A) an obtuse angle

B) an acute angle

C) right angle

D) none

View Answer

B) an acute angle
Explanation:an acute angle

58)Angle between the tangent, and radius drawn through the point of contact is

A) 30°

B) 45°

C) 60°

D) 90°

View Answer

D) 90°
Explanation:90°

59)The ratio of the corresponding sides of two similar triangles is 5 : 3, then the ratio their areas

A) 5 : 3

B) 3 : 5

C) 6 : 10

D) 25 : 9

View Answer

D) 25 : 9
Explanation:Ratio of their areas = (5)2 : (3)2 = 25 : 9

60)A line which intersects the given circle at two distinct points is called

A) tangent

B) secant

C) radius

D) circle

View Answer

B) secant
Explanation:secant
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