why is integration refers to "area under the curve" ??.
This might help explain it: http://www.intmath.com/integration/3-area-under-curve.php
blue words never explain nothing lol
integration is an abstract concept, but a concept without an application tends to be rather useless.
Applying integration to the area underneath a curve puts it into a concrete format that makes it easier to teach
Is integrating not calculating the area under the curve, outside the teaching environment? Even when it gets a bit abstract, I've found that it's still essentially doing that. But I might be wrong.
It might make more sense if you go through the Riemann process (to start with, I guess) and see the parallels of the summation symbol with the integration symbol, and the delta x and dx symbols.
a velocity curve represents the changes in speed over time; |dw:1353509374148:dw|
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