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find the centroid of the solid formed by revolving about the x-axis the solid formed by the curve x=y^3, the line x=4 and the x axis
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- Locate the centroid of the solid generated when the area of x^2 + y^2 = a^2 in the first quadrant and the fourth quadrant by 2x - y = 2a and x = 0 about x = 0, a. (0, 2a/3) b. (0,-2a/3) c. (0,-a/16) d, (0, a/16)The curve (x - a) ^ 2 + z ^ 2 = r ^ 2 lying on the plane of XZ- in R ^ 3 region formed by rotating the around the Z- axis (where a and r are positive constants) Cartesian (closed) and parametric Find the equation.Graph the elliptical cylinder in 3 dimensions using x,y and z axis label some of the important points (y^2)/4 + (z^2)/9 = 1
- Find the centroid along the y-axis of the plane area bounded by the equation y^2=4x, x=1 and the x-axis on the first quadrant. Show complete solution and graphSolve for the distance between the point P(0,0,0,0) and the plane w + x + y + z = 3 in R^4.Find the centroid of the region with the indicated boundaries: x=2y-y^2 and the y-axis