Question

Please answer ASAP

Find the volume of the solid by subtracting two volumes, the
solid enclosed by the parabolic cylinders *y* = 1
- *x* ^{2}, *y* = *x*
^{2} - 1 and the planes *x* + *y* +
*z* = 2, 4*x* + 3*y* - *z* + 18 =
0.

Answer #1

solved in sheet

Find the volume of the solid by subtracting two volumes, the
solid enclosed by the parabolic cylinders
y = 1 − x2,
y = x2 − 1
and the planes
x + y + z = 2,
5x + 5y − z + 20 = 0.

Find the volume of the solid by subtracting two volumes, the
solid enclosed by the parabolic cylinders
y = 1 − x2,
y = x2 − 1
and the planes
x + y + z = 2,
6x + 2y − z + 14 = 0.

Find the volume of the solid bounded by the parabolic cylinders
z= y^2+1 and z=2-x^2.
***Please make it easy for me to follow along, thanks!

Use a triple integral to find the volume of the given solid.
The tetrahedron enclosed by the coordinate planes and the
plane
11x + y + z = 2

find the volume of the following solid . The solid common two
the two cylinders x^2 +y^2=49 and x^2+z^2=49 the volume is.?
please list all steps even the most trivial. Thank you

use a double integral in polar coordinates to find the volume of
the solid in the first octant enclosed by the ellipsoid
9x^2+9y^2+4z^2=36 and the planes x=sqrt3 y, x=0, z=0

find the volume of the solid enclosed by the two paraboloids
y=x^2+z^2 and y=2-x^2-z^2

1) Find the volume of the solid obtained by rotating the region
enclosed by the graphs about the given axis. ?=2?^(1/2), y=x about
y=6 (Use symbolic notation and fractions where needed.)
2) Find the volume of a solid obtained by rotating the region
enclosed by the graphs of ?=?^(−?), y=1−e^(−x), and x=0 about
y=4.5.
(Use symbolic notation and fractions where needed.)

Find the volume of the solid bounded by the cylinder x^2+y^2=9
and the planes z=-10 and 1=2x+3y-z

1. Use cylindrical shells to find the volume of the solid
generated when the region enclosed by the given curves is revolved
about the x-axis.
a.) x = 4y^2 - y^3 and x=0
b.) y= x^2 ,x = 1 and y= 0
2. Use cylindrical shells to find the volume of the solid
generated when the region enclosed by the given curves is revolved
about the y-axis.
c.) y =e^x , y=e^-x and x = 1
d.) y = x^3...

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