Suppose i have for and . how to show that is Riemann Integrable and the riemann sum is 0 by using definition?
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Fix , and such that . Put and . Choose a good subdivision and you are done.
Originally Posted by girdav Fix , and such that . Put and . Choose a good subdivision and you are done. Why we construct and Can it related to
It's just a definition. and are step functions. Using the subdivision , you can check the definition of Riemann integrable.
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