Prove the following:-
Cos4x=1-8sin^2xcos^2x
you can solve
cos4x as
cos2(2x) =1-2sin2(2x) =1-2(2sinx . cosx)2 { sin2x = 2sinx. cosx} =1-2(4sin2x.cos2x) =1-8sin2x.cos2x
LHS=RHS
Compute the following: (iv)[cos2xsin2xsin2xcos2x]+[sin2xcos2xcos2xsin2x]
Prove the following: cos 4x+ cos 3x + cos 2xsin 4x + sin 3x + sin 2x=cot 3x