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What is the exact value of: tan^-1(tan(4pi/5)) I put 4pi/5 as the answer, why is that wrong?
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\[\tan (\frac{4 \pi}{5})=-0.726542528\] \[\tan^{-1} -0.726542528=-0.6283185307\ radians=-36\ degrees\]
it is wrong because \(\frac{4\pi}{5}>\frac{\pi}{2}\)
you want the same angle (number) that will give you the same tangent, only it must be between \(-\frac{\pi}{2}\) and \(\frac{\pi}{2}\) because that is the range of arctangent
that is why the obvious answer is not correct
|dw:1366682929794:dw|
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