Use upper and lower sums to approximate the area of the region using the given number of subintervals (of equal width). (Round your answers to three decimal places.) y = v 5x upper sum lower sum 20 15 10 0.5 0.2 0.6 1.0
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- Use the given graph to estimate the left Riemann sum for the given interval with the stated number of subdivisions. (Round your answer to the nearest integer.) 1)[1, 3.5], n = 5 2) [2, 14], n = 3 see picture!!!Find the upper and lower sums for the region bounded by the graph of the function and the x-axis on the given interval. Leave your answer in terms of n, the number of subintervals. f(x) = 9x2 [0, 3]Get the area of the region bounded by y=4−x2 and the x-axis using inscribed rectangles. Sketch the region. (Area of Summation Notation)
- Find the upper and lower sums for the region bounded by the graph of the function and the x-axis on the given interval. Leave your answer in terms of n, the number of subintervals. Function f(x) = 4x + 1 Interval [2, 3]Express the sum 3e4 + 3e9 + 3e16 + 4e4 + 4e9 + 4e16 usingdouble-summation notation.Find the upper and lower sums for the region bounded by the graph of the function and the x-axis on the given interval. Leave your answer in terms of n, the number of subintervals. Function Interval f(x) = 5 − 2x [1, 2]
- Use upper and lower sums to approximate the area of the region using the given number of subintervals (of equal width). y = √x + 2(i) Calculate the area of the region enclosed by y = x2 , lines x =1, x = 3, and the x − axis.Round up your answer to the nearest integer value. (ii) Alternatively, if you want to compute the area of the region in Question 2a(i) as a sum using right endpoint approximation, obtain the value of n that will produce the answer obtained in Question 2a(i).a)i) Calculate the area of the region enclosed by y=x2 , lines x=1 , x=3 , and the x− axis. Round up your answer to the nearest integer value.ii) Alternatively, if you want to compute the area of the region in Question 2a(i) as a sum using right endpoint approximation, obtain the value of n that will produce the answer obtained in Question 2a(i).
- Find the upper and lower sums for the region bounded by the graph of the function and the x-axis on the given interval. Leave your answer in terms of n, the number of subintervals. Function f(x) = 9 − x2 Interval. [0, 2]Use upper and lower sums to approximate the area of the region using the given number of subintervals (of equal width). y = 1/xFind the upper and lower sums for the region bounded by the graph of the function and the x-axis on the given interval. Leave your answer in terms of n, the number of subintervals FUNCTION INTERVAL f(x)=5-2x [1,2]