Prove :
sec θ √(1 - sin2θ) = 1
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Solution :
Let A = sec θ √(1 - sin2θ) and B = 1.
A = sec θ √(1 - sin2θ)
Because sin2θ + cos2θ = 1, we have
cos2θ = 1 - sin2θ
Then,
A = sec θ √cos2θ
A = sec θ ⋅ cos θ
A = sec θ ⋅ (1/sec θ)
A = sec θ / sec θ
A = 1
A = B (Proved)
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