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INSTANTANEOUS RATE OF CHANGE PROBLEM
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deatils?
\[\int\limits_{0}^{x^2}sint dt\]
Left f(x) = see above. At how many points in the closed interval o to root pi does the instantaneous rate of change of f equal the average rate of change of f on that interval?
That is an integration problem. Instantaneous rate of change is usually derivatives.
-cost+C
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I understand the integration part but how do you compare the rates of change?
Derivatives and Antiderivates are inverses. Recall integration is an antiderivate except it has an interval (in this case 0 to x^2) . Those numbers are also limits. Example addition and subtraction are inverses because one undoes the other.
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