Now we have

asked 2021-05-28

Find the volume of the described solid. A cap of a sphere with radius and height h

asked 2021-05-30

Find the volume V of the described solid S.

A cap of a sphere with radius r and height h.

V=?

A cap of a sphere with radius r and height h.

V=?

asked 2021-11-21

Find the volume of the solid generated by revolving the standed region about the x-axis.

Te volume of the solid is ? cubic units.

The equation: \(\displaystyle{4}{x}+{3}{y}={24}\)

Te volume of the solid is ? cubic units.

The equation: \(\displaystyle{4}{x}+{3}{y}={24}\)

asked 2021-11-13

Find the volume of the solid generated by rotating about the x-axis the region bounded by

\(\displaystyle{y}={4}^{{{x}}},\ {x}=-{3},\ {x}={3}\)

and the x-axis.

\(\displaystyle{y}={4}^{{{x}}},\ {x}=-{3},\ {x}={3}\)

and the x-axis.

asked 2021-10-28

Find the volume of the solid that lies inside both of the spheres

\(\displaystyle{x}^{{2}}+{y}^{{2}}+{z}^{{2}}+{4}{x}-{2}{y}+{4}{z}+{5}={0}\)

and

\(\displaystyle{x}^{{2}}+{y}^{{2}}+{z}^{{2}}={4}\)

\(\displaystyle{x}^{{2}}+{y}^{{2}}+{z}^{{2}}+{4}{x}-{2}{y}+{4}{z}+{5}={0}\)

and

\(\displaystyle{x}^{{2}}+{y}^{{2}}+{z}^{{2}}={4}\)

asked 2021-11-02

Find the volume of the solid in the first octant bounded by the coordinate planes, the plane x = 3, and the parabolic cylinder

\(\displaystyle{z}={4}-{y}^{{{2}}}\).

\(\displaystyle{z}={4}-{y}^{{{2}}}\).

asked 2021-10-30

Find the volume of the solid that is enclosed by the cone \(\displaystyle{z}={\left({x}^{{2}}+{y}^{{2}}\right)}^{{\frac{{1}}{{2}}}}\) and the sphere \(\displaystyle{x}^{{2}}+{y}^{{2}}+{z}^{{2}}={2}\)