2 (sin6A + cos6A ) -3 (sin4A + cos4A) + 1 = 0
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Solution :-
→ 2(sin6a+cos6a) -3(sin4a+cos4a)+1=0
→ 2[(sin2a)3+(cos2a)3] -3[(sin2a)2+(cos2a)2]+1
→ 2[(sin2a+cos2a)3] -3sin2acos2a(sin2a+cos2a)]
→ -2sin2acos2a]+1 - 3[(sin2a+cos2a)2
→ 2[1-3sin2acos2a] -3[1-2sin2acos2a]+1
→ 2-6sin2acos2a -3+6sin2acos2a+1
→ 0
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