Prove That :cot4A = 1-8sin^2 A+8sin^4 A
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cos4x as
cos2(2x) =1-2sin2(2x)
=1-2(2sinx . cosx)2 { sin2x = 2sinx. cosx}
=1-2(4sin2x.cos2x)
=1-8sin2x.cos2x
LHS=RHS
5 years agoshivang belwariar35 Pointscos4x = cos2(2x)
2cos^2(2x) - 1
2(cos2x)^2 -1
2[(2cosx -1 )]^2 -1
2[(4cos^2(x)+1-4cox)] -1
8cos^2(x) - 8cosx +1u should do somewhat like this
cos2(2x) =1-2sin2(2x)
=1-2(2sinx . cosx)2 { sin2x = 2sinx. cosx}
=1-2(4sin2x.cos2x)
=1-8sin2x.cos2x
LHS=RHS
5 years agoshivang belwariar35 Pointscos4x = cos2(2x)
2cos^2(2x) - 1
2(cos2x)^2 -1
2[(2cosx -1 )]^2 -1
2[(4cos^2(x)+1-4cox)] -1
8cos^2(x) - 8cosx +1u should do somewhat like this
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