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Calculus
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The figure shows the region bounded by the xaxis and the graph of . Use Formulas (42) and (43)which are derived by integration by partsto find (a) the area of this region; (b) the volume obtained by revolving this region around
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A region is bounded by the function y=2x^2+3 and the xaxis over the interval(0,2). Sketch the graph of the bounded region. Use the limit process to find the area of the bounded region. Explain the step in this limit process.
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Calculus
'Find the volume of the solid generated by revolving the region bounded by x=16y^2, xaxis, and yaxis around the xaxis.' I know in theory how to do it, but I'm a little confused by what constitutes the bounded region because
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1. Let S be the region in the first quadrant bounded by the graphs of y = e^(x^2) y = 2x^2, and the y axis. y x = 2 , and the yaxis. a) Find the area of the region S. So when I integrate, is it from 0 to .5325? I found where
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Find the volumes of the solids generated by revolving the region in the first quadrant bounded by the following about the given axes. x = y  y3, x = 1, y = 1 (b) Revolved about the yaxis ? Hi Shawn, 97/105 * pi ? :) We need to
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1. Consider the region bounded by the curves y=x^2+x12, x=5, and x=5 and the xaxis. A. Set up a sum of integrals, not containing an absolute value symbol, that can be used to find the area of this region. B. Find the area of
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We're learning disks, shells, and cylinders in school but we have a substitute and I've been trying to teach this to myself. Can you check them please? =) Thank you! 1) Find the volume of the solid formed when the region bounded
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