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Question -

Prove the following identities:

secx – secx= tanx + tanx



Answer -

Let us consider LHS: secx– secx

(secx)2 –secx

By using the formula, sec2 θ = 1 + tan2 θ.

(1 + tanx) 2 –(1 + tanx)

1 + 2tanx + tanx– 1 – tanx

tanx + tanx

= RHS

LHS = RHS

Hence proved.

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