Calculus
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CALCULUS
The region R is bounded by the xaxis, yaxis, x = 3 and y = 1/(sqrt(x+1)) A. Find the area of region R. B. Find the volume of the solid formed when the region R is revolved about the xaxis. C. The solid formed in part B is
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Calculus
Find the volume of the solid generated by revolving the region enclosed in the triangle with vertices (4.6,4.6), (4.6,0), (6.7,4.6) about the xaxis.
asked by George on September 16, 2008 
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a) Find the volume formed by rotating the region enclosed by x = 6y and y^3 = x with y greater than, equal to 0 about the yaxis. b) Find the volume of the solid obtained by rotating the region bounded by y = 4x^2, x = 1, and y =
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Find the volume of the solid generated by revolving the region about the given line. The region in the second quadrant bounded above by the curve y = 16  x2, below by the xaxis, and on the right by the yaxis, about the line x =
asked by Tiffany on April 12, 2013 
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A base of a solid is the region bounded by y=e^x, the x axis, the y axis, and the line x=2. Each cross section perpendicular to the xaxis is a square Find the volume of the solid
asked by Hannah on June 2, 2016

Calculus
Find the volume of the solid of revolution obtained by revolving the plane region R bounded by y= x^5, the yaxis, and the line y=3 about the xaxis So far: y=x^5 is equal to x=5th root y. I've plugged that in to pi(r^2)h, and got
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Calculus
1. Find the volume formed by rotating the region enclosed by x=5y and x=y^3 with y¡Ý0 about the yaxis. 2. Find the volume of the solid obtained by rotating the region bounded by the given curves about the specified axis
asked by jimmy on May 4, 2007 
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This problem set is ridiculously hard. I know how to find the volume of a solid (integrate using the limits of integration), but these questions seem more advanced than usual. Please help and thanks in advance! 1. Find the volume
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calculus edit
1. Find the volume formed by rotating the region enclosed by x=5y and x=y^3 with y is greater than or equal to 0 about the yaxis. 2. Find the volume of the solid obtained by rotating the region bounded by the given curves about
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Let R be the region bounded by the graphs of y=cos((pi x)/2) and y=x^2(26/5)x+1. A. Find the area of R. B. The vertical line x=k splits the region R into two equal parts. Write, but do not solve, an equation involving integrals
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Find the volume of the solid obtained by revolving the region bounded by y=22*x−22*(x^2) and the xaxis around the xaxis.
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