If f(x) = sin x , prove that 1/f(x)-f(x)=cotx×cosx
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Solution:-
Given f(x) = sinx
1/f(x) = 1/sinx
So, 1/f(x) - f(x)
=> 1/sinx - sinx
=> 1-sin²x/sinx
=> cos²x /sinx
=> cosx/sinx×cosx
=> cotx *sinx proved LHS = RHS
Hope it's helpful
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