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Volume of a Solid by Cross Section

Volume of a Solid by Cross Section. Section 5-9. Let be the region bounded by the graphs of x = y 2 and x=9. Find the volume of the solid that has as its base if every cross section by a plane perpendicular to the x -axis has the given shape. A square.

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Volume of a Solid by Cross Section

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  1. Volume of a Solid by Cross Section Section 5-9

  2. Let be the region bounded by the graphs of x = y2 and x=9. Find the volume of the solid that has as its base if every cross section by a plane perpendicular to the x-axis has the given shape. A square

  3. Let be the region bounded by the graphs of x = y2 and x=9. Find the volume of the solid that has as its base if every cross section by a plane perpendicular to the x-axis has the given shape. A rectangle of height 2

  4. Let be the region bounded by the graphs of x = y2 and x=9. Find the volume of the solid that has as its base if every cross section by a plane perpendicular to the x-axis has the given shape. A semicircle

  5. Let be the region bounded by the graphs of x = y2 and x=9. Find the volume of the solid that has as its base if every cross section by a plane perpendicular to the x-axis has the given shape. A quarter circle

  6. Let be the region bounded by the graphs of x = y2 and x=9. Find the volume of the solid that has as its base if every cross section by a plane perpendicular to the x-axis has the given shape. An equilateral triangle

  7. Let be the region bounded by the graphs of x = y2 and x=9. Find the volume of the solid that has as its base if every cross section by a plane perpendicular to the x-axis has the given shape. A triangle with height equal to ¼ the length of the base.

  8. Let be the region bounded by the graphs of x = y2 and x=9. Find the volume of the solid that has as its base if every cross section by a plane perpendicular to the x-axis has the given shape. A trapezoid with lower base in the xy-plane, upper base equal to ½ the length of the lower base, and height equal to ¼ the length of the lower base.

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