Question #22e59
1 Answer
An indefinite integral tells you the antiderivative of a function. That is, it tells you what the original function was whose slope can be acquired by plugging
The
A basic definite integral often is for acquiring the area between a curve and an axis. It is an indefinite integral with specific boundaries in which you would evaluate the area. So, if you wanted the area under
graph{(y-x^2)(y)sqrt(1^2 - (x-1)^2)/sqrt(1^2 - (x-1)^2) <= 0 [-6.64, 7.407, -2.246, 4.777]}
then you would solve:
The formal definition of the definite integral is:
All this really means is that you are taking a large number of rectangles of varying heights
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This is therefore just an approximation to the area, and then making the approximation better and better. The more rectangles you use, the thinner
When you get to the