- #1
okkvlt
- 53
- 0
Can somebody explain to me, geometrically and intuitively, the fundamental theorem of calculus? I understand that i can find the area between the graph of f'(x) and the x-axis where b>x>a by finding f(b)-f(a), but i don't understand why.
Suppose something is too hard to integrate. Can i use the riemann sum to estimate the area of an interval as closely as possible, and then use that approximation to help me integrate? I am sure that it must be possible, but i don't know how.
Suppose something is too hard to integrate. Can i use the riemann sum to estimate the area of an interval as closely as possible, and then use that approximation to help me integrate? I am sure that it must be possible, but i don't know how.