How do limits help resolve improper integrals?
well an improper integral is the derivative of a f(x) but not all functions are differentiable as we see with the FTC . So how do we define if a function actually exists? well we do so by making an integral where the first part is bounded by the first point and everything under it if that b=part is convergent well...that doesn't solve much does it? so lets check the other side which is b does that go to a number? if both sides go to a number it converges and it exists but if one part is divergent we can assume the function doesn't differentiate well around this point . We then take a limit as a or b approaches some number , we can say infinity due to discreteness and voila we can determine the limits of both sides of the curve are convergent or not and done.
if im wrong or someone can greatly simplify this id be soo happy
From the looks of it,it looks legit
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