Question
Bag A contains 3 yellow and 5 green balls, while Bag B
contains 2 yellow and 6 red balls. If one ball is drawn from bag 'A' and bag 'B', respectively, at random, then what is the probability that both balls drawn are yellow?Solution
Probability of drawing a yellow ball from Bag A = (3/8)
Probability of drawing a yellow ball from Bag B = (2/8)
Required probability = (3/8) × (2/8) = (6/64) = (3/32)
Find the value of the given expression.
2 × (sin 30° + tan 45°)
Find the value of the given expression.
5 × (cos 60°)
(tan 5x - tan 3x - tan 2x) = ?
Find the value of the given expression.
2 × (sec 60° – sin 30°)

- If sec 2P = sin² 60⁰ + sec 60⁰ - cos² 30⁰, then determine the value of (√3tan P + cot² P)
Find the simplified value of:

If sinθ = 5/13 for an acute angle θ, find:
(a) cosθ, (b) tan(90° − θ).