prove that
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Answered by
4
(Sin 5x + Sin 3 x) / ( Cos 5 x + Cos 3x )
= (2 Sin (5x+3x)/2 * Cos (5x-3x)/2 ) / 2 Cos (5x+3x)/2 * Cos (5x-3x)/2
= Sin 4x Cos x / Cos 4x Cos x
= tan 4x
= (2 Sin (5x+3x)/2 * Cos (5x-3x)/2 ) / 2 Cos (5x+3x)/2 * Cos (5x-3x)/2
= Sin 4x Cos x / Cos 4x Cos x
= tan 4x
Answered by
5
(Sin 5x+Sin 3 x)
(Cos 5x+Cos 3x)
= 2 Sin (5x+3x × Cos (5x-3x)
2 2
2 Cos (5x+3x)×Cos (5x-3x)
2 2
= Sin 4x Cos x
Cos 4x Cos x
= Sin 4x
Cos 4x
= tan 4x
(Cos 5x+Cos 3x)
= 2 Sin (5x+3x × Cos (5x-3x)
2 2
2 Cos (5x+3x)×Cos (5x-3x)
2 2
= Sin 4x Cos x
Cos 4x Cos x
= Sin 4x
Cos 4x
= tan 4x
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