216 questions asked across 4 exam years, newest first
If sin θ - cos θ = 0, then find the value of (sin3 θ - cos3 θ).

Answer: A
Using trigonometric formulas, find the value of

Answer: D
If , then the value of (sin A + cos A) × cosec A is _______.

Answer: B
If sec θ + tan θ = 5, then find the value of tan θ.

Answer: D
Simplify the following: sin 2x + 2 sin 4x + sin 6x
Answer: A
If , A lies in III quadrant, the value of sec A is:

Answer: B
The cost of 32 pens and 12 pencils is Rs. 790. What is the total cost (in Rs.) of 8 pens and 3 pencils together?
Answer: B
If in ΔXYZ, XY = 4 and XZ = 5 cm, and Q is a point on YZ such that XQ bisects ∠X, then YQ ∶ QZ is:
Answer: D
Find the value of the following expression. 12(sin4 θ + cos4 θ) + 18(sin6 θ + cos6 θ) + 78 sin2 θ cos2 θ
Answer: A
If the cost of 120 m of cloth is Rs. 9,600, then what will be the cost of 147 m of that cloth?
Answer: C
Find the value of the given expression.
Answer: A
Find the exact value of cos 120°.
Answer: A
Using tan (A - B) = , find the value of tan15°.

Answer: C
If sin t + cos t = , then find sin t. cos t.

Answer: B
Find the value of sin2 25 + sin2 65.

Answer: D
Find the value of cos 47° sec 133° + sin 44° cosec 136°.

Answer: C
If , then find x.
Answer: A
If Sin θ = , find the value of tan θ - Cot θ.

Answer: C
If a cot θ + b cosec θ = p and b cot θ + a cosec θ = q then p2 - q2 is equal to ______.
Answer: C
If , x lies in third quadrant, then tan x = ?

Answer: A
Using cos(A + B) = cos A cos B - sin A sin B, find the value of cos75°.

Answer: C
Racer A and racer B run a race of 18 km on a circular track of length 800 m. Both complete one round in 200 sec and 250 sec, respectively. After how much time from the start will the faster person meet the slower person for the last time?
Answer: B
If sin (a + b) = 1 and cos (a - b) = , then find a.

Answer: A
If cos θ = , then tan2 θ cos2 θ = ?

Answer: B
If {(3 sin θ – cos θ) / (cos θ + sin θ)} = 1, then the value of cot θ is:
Answer: C