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Find the average value of the function g on the given interval, [1.2]. g(x) = 5x^2(8+x^3)^(1/2). I attached a picture of the equation. Thank you so much, guys!
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\[\overline{g(x)}={\int_a^bg(x)dx\over b-a}\]
where \(\overline{g(x)}\) is the average value of g(x)
\[g _{ave}=\frac{\int\limits_{a}^{b} gdx}{b-a}\]
\[we \ \ have \ \ g(x)=5x^2\sqrt{8+x^3} \ \ \ a=1 , b=2\]
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\[g _{ave}=\int\limits_{1}^{2} 5x^2\sqrt{8+x^3} dx= \frac{10}{9} (8+x^3)^{3/2} \ from \ 1 \ \to \ 2=\frac{370}{9}\]
Thank you so much, mukushla!
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