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CalculusQ&A LibraryQuestion 3. Part A. Findda by evaluating the limit of a Riemann sum. Check your answer againstwhat you get using area formulas from geometryPart B. Find Jo 2 da by evaluating the limit of a Riemann sum.Part C. Using your answers to Parts A and B, and the textbook's discovery (in Example 5.7) that03 72without taking further limits of Riemann sums (and without using the Fundamental Theoremof Calculus, i.e., without using the idea that definite integrals can be evaluated via antideriva-tives).Question

Asked Apr 25, 2019

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How would you solve for 3

Step 1

To calculate the provided definite integral by using the result that was calculated in **Part A.** and **Part B.** The value of the integral in **Part A.** and **Part B** was calculated by Riemann sum. Now, first convert the provided definite integral in **Part C** in the form of **Part A.** and **Part B**.

Step 2

According to the formula of Riemann sum by limit is shown below,

Step 3

Now, calculate the value of **Part A.** by Riemann sum and the provided definit...

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