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Determine whether f(x)= (sinx-tanx)/cosx is odd or even
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For even, \(f(-x) = f(x)\) For odd, \(f(-x) = - f(x)\) So check out \(f(-x) = \dfrac{\sin (-x) - \tan (-x) }{\cos (-x)} \) vs \( f(x) = ...\)
can you help me out more, i still quite don't get how to do it.
\(\dfrac{\sin (-x) - \tan (-x) }{\cos (-x)}\) \(= \dfrac{-\sin (x) + \tan (x) }{\cos (x)}\) \(= -\dfrac{\sin (x) - \tan (x) }{\cos (x)}\) ODD
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