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Find the average value fave of the function f on the given interval.
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\[16\sec ^{2}(\theta/2), [0,\pi/2]\]
I get 32/pi but it turns out wrong.
\[\frac{32}{\pi}\int \sec^2(\frac{\theta}{2})d\theta\]
i mean \[\frac{32}{\pi}\int_0^{\frac{\pi}{2}} \sec^2(\frac{\theta}{2})d\theta\]
anti derivative of \(\sec^2(\frac{\theta}{2})\) is \( 2\tan(\frac{\theta}{2})\) maybe that is what went wrong
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evaluate at \(\frac{\pi}{2}\) get 2, 0 gives 0 so it should be \(\frac{64}{\pi}\) i think
awesome thanks you so much
yw
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