![]() Whereas the derivative can be used to calculate the rate of change on a curve at any given point, an integral can be used to find the area under a curve over any interval. That is, rather than finding the derivative of a function, one finds which function or functions a derivative corresponds to. It is essentially a way of working backwards from derivatives. Integral calculus makes up of the second half of the first part of calculus. Second Derivative and Higher Derivatives. ![]()
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