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find the average rate of change for the following function on the indicated interval. f(x)=3sqrt(x) ; (4, 25)
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average is \[\frac{1}{25}\int_4^{25} 3\sqrt{x}dx\]
that is a mistake
\[\frac{1}{21}\int_4^{25} 3\sqrt{x}dx\]
length of path from 4 to 25 is 21, not 25
might as well write \[\frac{1}{7}\int_4^{25}\sqrt{x}dx\] anti derivative is easy enough, it is \[\frac{2}{3}\sqrt{x^3}\] plug in 25, 4, and subtract. ok from there or you need it worked out?
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i think i'm good from there. i just plug 25 and 4 in for x, correct?
right. and don't forget the \[\frac{1}{7}\] out front. it will be \[\frac{1}{7}\times \frac{2}{3} (\sqrt{25}^3-(\sqrt{4})^3)\]
thank you so much!
yw
quick question: would i do the same thing for f(x)=x^3-2x ; (0,4)
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