Question

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

Answer #1

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, 4x + 3y - z + 18 =
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,
5x + 5y − z + 20 = 0.

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

Let E be the solid that lies between the cylinders x^2 + y^2 = 1
and x^2 + y^2 = 9, above the xy-plane, and below the plane z = y +
3.
Evaluate the following triple integral.
?x2 +y2? dV

. Find the volume of the solid bounded by the cylinder x 2 + y 2
= 1, the paraboloid z = x 2 + y 2 , and the plane x + z = 5

Set up a double integral in rectangular coordinates for the
volume bounded by the cylinders x^2+y^2=1 and y^2+z^x=1 and
evaluate that double integral to find the volume.

Find parametric equations for the curve of intersection of the
cylinders x^+y^2=1 and x^2+z^2=1. Use 3D Calc Plotter to graph the
two surfaces. Then graph your parametric equations for the curve of
intersection. Use a different constant primary color for each of
your parametric curves. Print out your graph.
I need help on how to do this using 3D Calc Plotter please.
Thank you.

Find the volume of the solid which is bounded by the cylinder
x^2 + y^2 = 4 and the planes z = 0 and z = 3 − y. Partial credit
for the correct integral setup in cylindrical coordinates.

Find the volume of the solid region which lies inside the sphere
x^2 + y^2 + z^2 = 4z and outside of the cone z^2 = x^2 + y^2.

Find the volume of the solid that lies under the paraboloid z =
x^2 + y^2 , above the xy-plane and inside the cylinder x^2 + y^2 =
1.

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