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f f(x) = sin(x) for all x, then the average value of f on the interval [0, π] is (A) ½ (B) 1/π (C) π/2 (D) 2/pie
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A: When evaluated f(x) = sin(x) on the interval from 0 to pi will give you values that range from 0 to 1. (0+1)/2 = 1/2
Well that's not right.... if you want the average value of a function over an interval, you need to integrate the function over the interval and then divide by the interval's length.
\[average = \int\limits_{0}^{\pi}\sin (x) dx/\int\limits_{0}^{\pi}\ dx\] use this to get the average you'll get it to be \[1/\pi\]
\[ 2/\pi..........\]
ya, my fault.
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