
In the graph the blue area is the difference between green and orange area.
h is a tiny number that is close to 0, but not 0. Therefore x+h.
To approximate the blue area by multiply (f(x))(h).
A'(x)=f(x)
This is not a proof, but a really good augment.
We went back to yesterday's slid, the one that Mr.k made a mistake.

The statement is wrong. It suppose be
What ever you put in f(x)will end up be in f(t).

Then we worked on this problem.
1st find x^2, then us chain rule.
The inner function is x^2, outer function is f(x).
x^2 determines the limits of the integrals.

Use integrals to find the area. Accumulation function is always involve with integrals, it always requires 2 function.

t is always depend one x, always find x first.

At the end we did some questions depends on what we had learned.

OK. Next scribe is Not_Paul again. Hope you are not late again. Good luck ^_^.
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