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Just like indefinite integration is the inverse of differentiation, what is definite integration the inverse of?
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definite integration is just the sub part of indefinite integration i'd guess..
So there isn't an inverse of definite integration?
not in my knowledge,,
definite integration yields just another real no.
i think it would be inverse of ' derivative at an end-point(upper limit)-derivative at another end-point(lower limit)' ....
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Haha, that really does make sense :)
\[\huge{\frac{d}{dx}\int\limits_{a}^{b}}f(x)dx=f(b)-f(a)\] is this true ?
f(b) * b' - f(a) * a' it should be.. if a and b are constants..derivative is 0,ofcorse..
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