Quantrex Academy Quantrex AcademyPYQs with solutions · JEE · NEET · NDA

Home · BITSAT PYQs · Mathematics · Trigonometric Ratios & Identities

BITSAT Trigonometric Ratios & Identities PYQs with Solutions

16 previous year questions from Trigonometric Ratios & Identities (BITSAT Mathematics) with answers and solutions. Numbered list, year tags, and one-tap solutions — built for serious JEE / NEET practice.

16 questionsMathematics2009–2024Answers + solutions

About Trigonometric Ratios & Identities PYQs

Trigonometric Ratios & Identities has 16 previous year questions in the Quantrex Academy BITSAT Mathematics bank. The 16 questions in this list come from BITSAT (16), spanning 2009 to 2024. Each question opens on its own page with the options, the correct answer and the worked solution where available.

Questions by year (this list)

  • 2024: 2
  • 2021: 1
  • 2020: 1
  • 2019: 1
  • 2016: 1
  • 2015: 1
  • 2014: 2
  • 2013: 2
  • 2012: 1
  • 2011: 2
  • 2010: 1
  • 2009: 1

Trigonometric Ratios & Identities questions with solutions

1

Let A, B and C are the angles of a triangle and (A)/(2)=(1)/(3), (B)/(2)=(2)/(3) . Then, (C)/(2) is equal to

BITSAT 2024 Solution
View →
2

The sum of all values of x in [0,2 π] , for which x+ 2 x+ 3 x+ 4 x=0 , is equal to :

BITSAT 2024 Solution
View →
3

If A+B+C=(π)/(2) then

BITSAT 2021 Solution
View →
4

The equation ^ 4 x-(k+2) ^ 2 x-(k+3)=0 possesses a solution if

BITSAT 2020 Solution
View →
5

Let cos(α + β) = (4)/(5) and let sin(α - β) = (5)/(13) , where 0 ≤ α, β ≤ (π)/(4) , then tan2α =

BITSAT 2019 Solution
View →
6

If A and B are positive acute angles satisfying 3 ^ 2 A+2 ^ 2 B=4 and (3 A)/( B)=(2 B)/( A) Then the value of A+2 B is equal to :

BITSAT 2016 Solution
View →
7

If ( A)/( B)=n, ( A)/( B)=m , then the value of (m^ 2 -n^ 2 ) ^ 2 B is

BITSAT 2015 Solution
View →
8

^ 2 ((π)/(6)+θ)- ^ 2 ((π)/(6)-θ)=

BITSAT 2014 Solution
View →
9

An arch of a bridge is semi-elliptical with major axis horizontal. If the length the base is 9 meter and the highest part of the bridge is 3 meter from the horizontal; the best

BITSAT 2014 Solution
View →
10

If x ^ 3 θ+y ^ 3 θ= θ θ and x θ=y θ, then x^ 2 +y^ 2 =

BITSAT 2013 Solution
View →
11

An object is obseved from the points A, B and C lying in a horizontal straight line which passes directly underneath the object. The angular elevation at B is twice that at A and

BITSAT 2013 Solution
View →
12

If ^ 2 θ+ ^ 2 φ=1 / 2, ^ 2 θ+ ^ 2 φ=3 / 2, then ^ 2 (θ-φ) is equal to

BITSAT 2012 Solution
View →
13

If, \( A=(1)/(2) \) and \( B= (1)/(3) \), then find the value of \( A+B \)

BITSAT 2011 Solution
View →
14

\( ( θ)/(1- θ)+( θ)/(1- θ) \) is equal to

BITSAT 2011 Solution
View →
15

If \( P(A ∪ B)=(2)/(3), P(A ∩ B)=(1)/(6) \) and \( P(A)=(1)/(3) \) then

BITSAT 2010 Solution
View →
16

If the function \(f:(-∞, ∞) arrow B\) defined by \(f(x)=-x²+6 x-8\) is bijective, then \(B=\)

BITSAT 2009 Solution
View →
Practice all Trigonometric Ratios & Identities questions in the app →

Related BITSAT Mathematics chapters

Trigonometric Ratios & Identities in other exams