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Estimate the areas under the curve by computing the left Riemann sum L12. 16 L12 help (numbers)Estimate the areas under the curve by computing the
Estimate the areas under the curve by computing the left Riemann sum L12. 16 L12 help (numbers)Estimate the areas under the curve by computing the left Riemann sum Lg. Lg :':_]help (numbers) Given the function, f(z) = .7:2, using 6 rectangles of equal width, find an approximation to the area between the curve and the z-axis over the interval [1,5] if the heights of the rectangles are found by evaluating the function at the left endpoints, right endpoints, and midpoints of each subinterval created by a partition of the interval given. Using left endpoints, the approximate area is: | | Using right endpoints, the approximate area is: | | Using midpeints, the approximate area is | ' Given the function, f(z) = z 4 5w2, using 6 rectangles of equal width, find an approximation to the area between the curve and the x-axis over the interval [1, 5] if the heights of the rectangles are found by evaluating the function at the left endpoints, right endpoints, and midpoints of each subinterval created by a partition of the interval given. Using left endpoints, the approximate area is: | 50.8148 ' Using right endpoints, the approximate area is: | 43148 ' Using midpoints, the approximate area is: ' 31.2592 | Given the function, f(z) = % using 6 rectangles of equal width, find an approximation to the area between the curve and the x-axis over the interval [4, 10] if the heights of the rectangles are found by evaluating the function at the left endpoints, right endpoints, and midpoints of each subinterval created by a partition of the interval given. Using left endpoints, the approximate area is: | | Using right endpoints, the approximate area is: | | Using midpoints, the approximate area is: | | Suppose f(x) = 8 a. The rectangles in the graph on the left illustrate a left endpoint Riemann sum for f() on the interval 3 1 for which the left endpoint sum differs from the exact area by at most 0.27 n=_ | What is the smallest value of n > 1 for which the right endpoint sum differs from the exact area by at most 0.1? n= | Evaluate / (12 - 0)(42 - 3) d (+2 -9)(t2 - 3) dt using the Fundamental Theorem of Calculus, Part 2. Enter only exact answers. (12 -9)(12 - 3) dt = help (numbers)
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