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CALCULUS II - Average Values f(x) = 6x/((1+x^2)^2), [0,2] a) Find the average value f ave of f on the given interval. b) Find c such that f ave = f(c). There should be two answers. Round your answers to three decimal places.
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I finished A. A) 6/5 B) 6x/ ((1+x^2)^2) = 6/5
A looks good
you may use wolfram for part B http://www.wolframalpha.com/input/?i=solve+6%2F5+%3D++6x%2F%28%281%2Bx^2%29^2%29%2C+0%3Cx%3C2
f(0)=6(0)/(1+(0)(0))^5=0 f(2)=6(2)/{1+2^2}^2=12/25 Av={0+(12/25)}/2=?
Correction f(0)=6*0/{ 1+0^2}^2=0
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