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\[cos^{-1}\left[ cos \frac{\pi}5 \right]=\] Where do I start? I know that \[0 \le \theta \le\frac{\pi}2\] do I find the value of \[ cos \frac{\pi}5\] first?
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Since \(\cos^{-1}\) and \(\cos\) is inverse of each other, they cancel each other.
ooops \[0 \le \theta \le\pi\]
what about the \[\frac\pi 5\]?
can I ignore that?
\(\cos\) and \(\cos^{-1}\) both cancel each other, which leave us just \(\dfrac{\pi}{5}\).
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Does this help?
yes. Thank you. It would be the same thing if sin and inverse sine were switched around correct?
\[sin(sin^{-1}x)\]
Yes.
as long as it's within the limits I guess
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