What is the value of sin 75°+ sin 15°?
A) √3 B) 2√3 C) √(3/2) D) 3/√2
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C)√(3/2)
We have to find the value of
(Sin75+Sin15).
We will expand it by using the Identity:
Sina+Sinb=2 sin(a+b)/2•cos(a-b)/2.
Hence, we get
Sin75+Sin15
= 2•sin(75+15)/2•cos(75–15)/2
= 2•sin45•cos30
= 2×1/√2×√3/2
=√3/√2
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