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\(cos^{-1}(-x)=\pi-cos^{-1}(x)\)
Let \(\alpha = \cos^{-1}(x) \implies \cos \alpha = x\) \(\cos (\pi - \alpha ) = \cos \pi \cos \alpha + \sin \pi \sin \alpha = - \cos \alpha = - x\) So: \(\cos (\pi - \alpha ) = - x\) \(\implies \pi - \alpha = \cos^{-1}(- x) \) \(\implies \pi - \cos^{-1}( x) = \cos^{-1}(- x) \) Or just draw it, easier that way |dw:1537086890475:dw|
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