I am looking to find the answer to 5b. Refer to the region R in the first quadrant enclosed by the x-axis and the graph of the functionRefer to the region R in the first quadrant enclosed by the X-axis and the graph of the functiony = 4x – x3.%3D1. Find the locations where y = 4x – x intersects the xX-axis. Solve algebraically.%3Dy=x(4-x²)2(x-2)=0 (xt2)=02. If R is partitioned into four subregions, each with a base of length Ax = -, what are the subintervals?%3D2'Subinterval 2: LY2,]r32,2]Subinterval 1:Subinterval 3: CI,2715/8Subinterval 4:3. For each x-value listed in exercise 2, find the corresponding y-value.9=400)-C0)315/3y:H(2)-12)3Point 1:Point 2:y:4-1=3Point 3:Point 4:Point 5:O=6-27/4. Sketch the rectangles and compute (by hand) the area for each RAM with 4 subintervals. Tell whethery:8-84= the method produces an overestimate or an underestimate.5. Integration allows us to find the area enclosed by the x-axis and the curve.a. If we were to find the area using integration, what would the lower and upper bounds of integration be?Lower bound2.Upper boundb. Write an integral to find the area under the curve.c. What is the area under the curve using integration?Mid Y0.98 2.58 3.04 li64aAraa 0.25 0.6H 0.16 0,41=2,06252,0625u?

Name: I am looking to find the answer to 5b. Refer to the region R in the fi
Uploaded: 2024-03-20T07:07:37.000Z
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Description: I am looking to find the answer to 5b. Refer to the region R in the first quadrant enclosed by the x-axis and the graph of the functionRefer to the region R in the first quadrant enclosed by the X-axis and the graph of the functiony = 4x – x3.%3D1. F