Find the limit as x approaches 2 of the average rate of change function. f(x) = x^3+2x^2+3
This one is really tricky and I can't quite solve it properly
I don't know how to solve this but maybe @johnweldon1993 or @abb0t can help. :)
Ok thank you
Oh I hate this wording -_- but basically this is just taking the derivative of the function...and plugging in x = 2 \[\large f(x) = x^3 + 2x^2 + 3\] \[\large f'(x) = ? \]
Yeah I don't like it either. I got 19 for f(2)
Well you get 19 for f(2) yes....however...we dont need f(2) we need f '(2) *known as f "prime" or the derivative of f(x)
-19
We haven't gotten to derivatives yet in our class. This problem is from the limits section in our hw and my book is telling me to use the average rate of change function to find a simplified equation and then plug 2 into it
So I don't really know what that mean essentially
*means
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