(sinx)(cotx+cosx tanx)=cosx+sin2x
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Answered by
1
Answer:
Isabelle,
Don't let the cotangent & tangent scare you off. Just change everything to Sines & Cosines and work through the math.
Remember that tan x = sin x / cos x and cot x = 1/ tan x = cos x / sin x.
So: (sin x) (cot x + cos x tan x) = sin x (cos x/ sin x + cos x sin x/ cos x)
= ( cos x + sin 2 x)
Answered by
1
Answer:
Step-by-step explanation:
sinx(cotx + cosx * sinx/cosx)
sinx( cotx + sinx)
sinx(cosx/sinx + sinx)
cosx + sin2x
HENCE PROVED
LHS = RHS
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