if
sinx = 3sin(x+2y) then find value of
tan(x+y) + 2tan2y
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Answer:
3=sin(x+2y)sinx
Applying componendo and dividendo
42=sin(x+2y)+sinxsin(x+2y)−sinx
Using sinA+sinB=2sin(A+B/2)cos(A−B/2)
and. sinA−sinB=2sin(A−B/2)cos(A+B/2) we get:
2=sin(x+y)cosycos(x+y)siny
⇒tan(x+y)=2tany
I think ur question is wrong. This is the correct form of the question. Hope it helps. Please mark as brainliest.
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