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How to prove, cot 4x (sin 5x + sin 3x) = cot x (sin 5x - sin 3x ) ?
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these identities might work sinA + sinB = 2sin1/2(A+B)cos1/2(A-B) sinA - sinB = 2cos1/2(A+B)sin1/2(A-B) and cot = cos/sin
Ok Friend, I know these equations. But, how can i prove this?
for LHS : cot 4x (sin 5x + sin 3x) = (cot4x/sin4x) (2sin1/2(5x+3x)cos1/2(5x-3x)) = (cot4x/sin4x) (2sin4xcosx) cancel the sin4x's = 2cos4xcosx now, do same idea for the RHS
you have to show that LHS = RHS
:) ok. thank you
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