BITSAT Mathematics Trigonometric Functions MCQs with answers available in Pdf for free download. The MCQ Questions for BITSAT Mathematics with answers have been prepared as per the latest BITSAT Mathematics syllabus, books and examination pattern. Multiple Choice Questions form important part of competitive exams and BITSAT exam and if practiced properly can help you to get higher rank. Refer to more topic wise BITSAT Mathematics Questions and also download more latest study material for all subjects and do free BITSAT Mathematics Mock Test
MCQ for BITSAT Mathematics Trigonometric Functions
BITSAT Mathematics students should refer to the following multiple-choice questions with answers for Trigonometric Functions in BITSAT. These MCQ questions with answers for BITSAT Mathematics will come in exams and help you to score good marks
Trigonometric Functions MCQ Questions with Answers
Question: The number of roots of equation 
- a) 4
- b) 5
- c) 6
- d) 8
Answer: 6
Question: If A and B are positive acute angles satisfying
, Then the value of A + 2B is equal to :
- a)
- b)
- c)
- d)
Answer:
Question: If sin θ1 + sin θ2 + sin θ3 = 3 , then cos θ1 + cos θ2 + cos θ3 =
- a) 0
- b) 1
- c) 2
- d) 3
Answer: 0
Question: If tan (cot x) = cot (tan x), then sin 2x is equal to :
- a)
- b)
- c)
- d)
Answer:
Question: The general solution of the equation sin 2x + 2sin x +2 cos x+ 1 = 0 is
- a)
- b)
- c)
- d)
Answer:
Question: If
then the value of (m2 – n2) sin 2B is
- a) 1 + n2
- b) 1 – n2
- c) n2
- d) – n2
Answer: 1 – n2
Question: The period of tan 3θ is
- a) π
- b) 3π/4
- c) π/2
- d) None of these
Answer: None of these
Question: If 5 tan θ = 4, then 
- a) 0
- b) 1
- c) 1/6
- d) 6
Answer: 1/6
Question:
- a)
- b) 0
- c)
- d)
Answer:
Question: The solution of (2 cos x – 1) (3 + 2 cos x) = 0 in the interval 
- a)
- b)
- c)
- d) None of these
Answer:
Question: If x sin3 θ + ycos3 θ = sin θcos θ and x sinθ = ycos θ , then x2 + y2 =
- a) 1
- b) 2
- c) 0
- d) None of these
Answer: 1
Question: If cos 7θ=cosq - sin 4θ, then the general value of θ is
- a)
- b)
- c)
- d)
Answer:
Question: If sin 2θ + sin2Φ = 1/2, cos2θ +cos2Φ= 3/2 then cos2 (θ – Φ) is equal to
- a) 3/8
- b) 5/8
- c) 3/4
- d) 5/4
Answer: 5/8
Question: If, tan
and tan
, then find the value of A + B
- a) π
- b)
- c)
- d)
Answer:
Question: If sin θ=
and tan θ = 1/ √3 then θ =
- a) 2nπ + π/6
- b) 2nπ +11π/6
- c) 2nπ +7π/6
- d) 2nπ + π/4
Answer: 2nπ +7π/6
Question:
is equal to
- a) sinθ – cos θ
- b) sinθ + cosθ
- c) tanθ + cotθ
- d) tanθ – cot θ
Answer: sinθ + cosθ
Question: If 12cot2 θ - 31cosecθ + 32 = 0, then the value of sin θ is
- a)
- b)
- c)
- d)
Answer:
Question: tan 20° + tan 40° + √3 tan 20° tan 40° is equal to
- a) √3 / 2
- b) √3 / 4
- c) √3
- d) 1
Answer: √3
Question: If
then value of
is
- a)
- b) y
- c) 2y
- d)
Answer: y
Question: Period of
is
- a) 2π
- b) π
- c)
- d)
Answer:
Question: The general solution of 8tan2
+ sec x is
- a)
- b)
- c)
- d) None of these
Answer:
Question: The value of √2 (cos 15° - sin15°) is equal to
- a) √3
- b) √2
- c) 1
- d) 2
Answer: 1
Question: The value of tan A + tan(60° + A) - tan(60° - A) is
- a) tan 3A
- b) 2 tan 3A
- c) 3 tan 3A
- d) None of these
Answer: 3 tan 3A
Question: If tan θ =
, then the general solution of the equation
- a)
- b)
- c)
- d)
Answer:
Question: The number of solutions of cos 2θ = sin θ in (0, 2π) is
- a) 1
- b) 2
- c) 3
- d) 4
Answer: 3
Question: If A = cos2 θ+sin4 θ, then for all real values of θ
- a)
- b)
- c)
- d)
Answer:
Question: If sin θ+ cosecθ = 2, then sin2 θ + cosec 2θ is equal to
- a) 1
- b) 4
- c) 2
- d) None of these
Answer: 2
Question: If cot x – cos x cot x = 1 – cos x then general solution of this equation is
- a)
- b)
- c)
- d)
Answer:
Question: If sec
then 
- a)
- b)
- c)
- d)
Answer:
Question: If 2θ cosθ = xsin θ and 2xsecθ- y cosec θ = 3, then x2 + 4y2 =
- a) 4
- b) -4
- c)
- d) None of these
Answer: 4