Please help me to prove this and get 50 points. No spamming please:
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Answered by
2
Step-by-step explanation:
This is your answer friends
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Bhavyanayak:
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Answered by
0
Step-by-step explanation:
solve this problem, we can use the identities:
sinA+sinB=2sinA+B2cosA−B2,
cosA+cosB=2cosA+B2cosA−B2,
and
sin2ϕ=2sinϕcosϕ.
Going back to the question,
LHS=sin2x+sin4x+sin6x=2sin3xcosx+sin6x=2sin3xcosx+2sin3xcos3x=2sin3x(cosx+cos3x)=2sin3x×2cos2xcosx=4cosxcos2xsin3x=RHS.
Hence, proved.
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