Recap Video
Take a look at the following video which recaps the ideas from the section.
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Example Video
Below are two videos showing worked examples.
Problems
If is a continuous function or a function with finitely many jump
discontinuities on an interval , then the definite integral, denoted
represents the signed area under on the interval , and is defined to
be
Consider the limit
This represents a definite integral for some function .
- The function .
- Evaluate the definite integral using geometry.
If is a continuous function or a function with finitely many jump
discontinuities on , and and are the minimum and maximum values of on ,
respectively, then