Prove that 2(sin^6A + cos^6A) - 3(sin^4A+ cos^4A) +1 = 0
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Answer:
Step-by-step explanation:
2 ( sin ^2 A )^3 + (cos^2 A)^3 - 3 ( sin^2 A )^2 + ( cos^2 A )^2 +1
2(sin^2+ cos^2)^3 - 3 ( sin^2 + cos^2 )^2 +1
2(1)^3 - 3( 1)^2+1
2 -3 +1
-1 +1
0
hence proved
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