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The limit is $\"\"$ and the interval is $\"\"$ .

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Here $\"\"$ and $\"\"$ .

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Consider the number of subintervals as $\"\"$ .

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Width of the interval is $\"\"$

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$\"\"$ .

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End points : $\"\"$ .

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$\"\"$ .

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Consider the sample points to be the right endpoints.

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Riemann sum is $\"\"$ .

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$\"\"$ .

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Compare above expression with Riemann sum.

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Therefore, $\"\"$ .

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Here $\"\"$ .

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$\"\"$ .

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$\"\"$ .

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From the part 2 of the fundamental theorem of calculus, $\"\"$ .

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Where $\"\"$ is any anti derivative of $\"\"$ , that is a function such that $\"\"$ .

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Anti derivative of the function $\"\"$ is $\"\"$ .

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$\"\"$

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$\"\"$ .