Plz solve only that part which i highlighted the volume and graph is already found so only choose the correct answer in the graph in red part. nd the volume of the slid baned by ring the on beunded by the give unbut theecetine.y a a theSe henSketch the sold and a typical disk or washer.GraphGraph DescriptionGraphGraph DescriptionGraphGraph DescriptionGraphGraph DescriptionSketch the solid and a typical disk or washer.GraphGraph DescriptionGraphGraph DescriptionA surface of revolution is generated by a curve rotatingabout the raxis. The surface starts at -2, withradius 7.4, goes in the positive x direction, becomesnarrower, and ends at x= 2, with radius 0.1. A verticalline segment at x-0.9 is rotated about thehorizontal line yO forming a circle inside the volume ofrevolution.A surface of revolution is generated by a curve rotatingabout the rais. The surface starts at x-2, withradius 0.1. goes in the positivex direction, becomeswider, and ends at x= 2, with radius 7.4. A vertical linesegment at x 0.9 is rotated about thehorizontal line y O forming a drcle inside the volume ofrevolution.GraphGraph DescriptionGraphGraph DescriptionA surface of revolution is generated by a curve rotatingabout the x-axis. The surface starts at x= -2, withradius 1.6, goes in the positive x direction, becomesnarrower, and ends at x 2, with radius 0. A vertical linesegment at -0.9 is rotated about thehorizontal line yO forming a circle inside the volume ofA surface of revolution is generated by a curve rotatingabout the raxis. The surface starts at x= -2, withradius 0, goes in the positivex direction, becomes wider,and ends at x 2, with radius 1.6. A vertical linesegment at x 0.9 is rotated about thehorizontal line yO forming a circle inside the volume ofrevolution.revolution. Sketch of the region bounded by the curves is given by:6-8-6-4-24.6.Step3c)Volume of the solid is obtained by the rotating the region bounded by the given curves aboutx- axis is given by:→V =;e*dx-2=V ==[c],=V ==[e²-e*]→V =e→V =T

Given:- y=ex , y=0 , x=-2 and x=2 To find:- Figure of solid rotating region bounded by given curve…

Answered: een Sketch the sold and a typical disk…

een Sketch the sold and a typical disk or washer. Graph Graph Description Graph Graph Description Graph Graph Description Graph Graph Description alalalalalalala

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

See similar textbooks

Similar questions

A region is bounded in the plane by the lines: y=-x+3, y=2x-6, and y=3. Find the volume of the solid given by rotating around the line x=5 using the shell method.
A solid is generated by revolving the region bounded by y = (1/ 2) x2 and y = 2 about the y-axis. A hole, centered along the axis of revolution, is drilled through this solid so that one-fourth of the volume is removed. Find the diameter of the hole
find the center of mass of a thin plate of constant density d covering the given region. 1. The region bounded by the parabola y = x2 and the line y = 4 2. The region bounded by the parabola y = 25 - x2 and the x-axis.
A solid is generated by revolving the region bounded by y = √ 9 - x2) and y = 0 about the y-axis. A hole, centered along the axis of revolution, is drilled through this solid so that one-third of the volume is removed. Find the diameter of the hole?
The region between the curve y = 2/x and the x-axis from x = 1to x = 4 is revolved about the x-axis to generate a solid. Find the center of mass of a thin plate covering the region if the plate’s density at the point (x, y) is δ(x) = √x.
A region is bounded by the parabola 2x^2+4x+y=0 and the line y+2x+4=0 a] Evaluate the volume of the solid generated when the area of the region is revolved about the line x=1. (Use a single integral.) b] Set up the integral for the volume generated when the same area is revolved about the line y=−6 (Use a single integral.)
For some regions, both the washer and shell methods work well for the solid generated by revolving the region about the coordinate axes, but this is not always the case. When a region is revolved about the y-axis, for example, and washers are used, we must integrate with respect to y. It may not be possible, however, to express the integrand in terms of y. Compute the volume of the solid generated by revolving the triangular region bounded by the lines 2y = x + 4, y = x, and x = 0 about the x-axis using the washer method.
The region bounded by y=x^2−3x+2 and y=0 is rotated about the y-axis. Find the volume of the resulting solid by any method.
find the center of mass of a thin plate of constant density d covering the given region. 1. The region bounded by the parabola y = x - x2 and the line y = -x 2. The region enclosed by the parabolas y = x2 - 3 and y = -2x2
A solid is generated by revolving about the x-axis the region bounded by the graph of the positive continuous function y = ƒ(x), the x-axis, the fixed line x = a, and the variable line x = b, b >a. Its volume, for all b, is b2 - ab. Find ƒ(x).
2. Find the volume of solid generated by revolving the region bounded by the curves and lines about the x-axis using the disk/washer method.y = 2√x, y = 2, x = 0
Solve by integration: Find the centroid of the region bounded by y=x3+3 and the lines x=0 and y=0. Please also show the graph.