Mathematics, 24.07.2019 02:00, 506132

Set up, but do not evaluate, an integral for the volume of the solid obtained by rotating the region bounded by the given curves about the specified axis. y = sqrt(x), y = x^2; about y = 2 or $y = \sqrt{x}, y = x^2$ ; about $y = 2$

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Mathematics, 26.06.2019 16:00, lukas27

Find the volume of the solid obtained by rotating the region bounded by the given curves about the specified axis. y = 0 , y = cos ( 7 x ) , x = π 14 , x = 0 y=0,y=cos(7x),x=π14,x=0 about the axis y = − 3 y=-3 use your calculator to evaluate the integral! note that you can rewrite cos 2 ( u ) cos2(u) as 1 2 + 1 2 cos ( 2 x ) 12+12cos(2x)

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Mathematics, 03.07.2019 06:10, kayla114035

Set up an integral for the volume of the solid obtained by rotating the region bounded by the given curves about the specified line. then use your calculator to evaluate the integral correct to five decimal places. y = e^−x^2, y = 0, x = −4, x = 4 (a) about the x-axis (b) about y-axis?

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Mathematics, 10.07.2019 17:30, Lalagrl

For each of the problems below, complete the following: (a) sketch the region r. (b) draw a representative slice inside the region and sketch the rotation of the slice about the appropriate axis. (c) solve for the volume of the solid using the disk/washer method. 9. find the volume of the solid generate when the region bounded by the curves y=e^x, y=0, x=0, x=2 is revolved about the x-axis. 10. find the volume of the solid generated when the region bounded by the curves y=4x, y=x^3 in quadrant i is revolved around the x-axis. 11. find the volume of the solid generated when the region bounded by the curves x=.5y, x=y^(1/2) is revolved around the y-axis. 12. the region shown below is bounded by the graphs of y=secx, y=cosx, x=pi/3. find the volume of the solid obtained rotating this region about the x-axis. 13.the region shown below is bounded by the graphs of y=e^x, y=e^(x^2). find the volume of the solid obtained by rotating this region about the y-axis. ***set up integrals only**

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Mathematics, 24.10.2019 17:43, seannalove6168

The integral1π(y2−y4) dy0represents the volume of a solid. describe the solid.the solid obtained by rotating the region in the first quadrant bounded by the curves x = y2 and x = y4 around the x axisthe solid obtained by rotating the region in the first quadrant bounded by the curves x = y2 and x = y4 around the y axis the solid obtained by rotating the region in the first quadrant bounded by the curves x = y and x = y2 around the x axisthe solid obtained by rotating the region in the first quadrant bounded by the curves x = y and x = y2 around the y axis

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Set up, but do not evaluate, an integral for the volume of the solid obtained by rotating the region bounded by the given curves about the specified axis. y = sqrt(x), y = x^2; about y = 2 or ; about

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Set up, but do not evaluate, an integral for the volume of the solid obtained by rotating the region bounded by the given curves about the specified axis. y = sqrt(x), y = x^2; about y = 2 or $y = \sqrt{x}, y = x^2$ ; about $y = 2$