Find the volume of a sphere with the radius of 1.5 cm.

If a tennis ball has a diameter of 4.8, calculate the volume of the tennis ball. Use 3.14 for pi. Round to the nearest whole number (the ones place).

Note that the value of  is taken as  which is an approximate value of . Though it is not exact, we can use this to find the value of a mathematical expression. We can take the value of  as  also.

Find the volume of a sphere with the radius of 2.3 cm.

Note that, here, we can substitute  to find the volume of the given sphere using the formula .

Jason wanted to know how much ice cream he got in one scoop. The radius of a scoop is 3 inches. Find the volume. Use 3.14 for pi.

Note that the value of  is taken as  which is an approximate value of . Though it is not exact, we can use this to find the value of a mathematical expression. We can take the value of  as  also.

Find the volume of a sphere with the radius of 6.1 cm.

Note that, here, we can substitute  to find the volume of the given sphere using the formula .

Sarah is blowing up spherical balloons for her brother's birthday party. The balloons have a radius of 2 inches. If she can inflate the balloon at a rate of 150 cubic in. per minute, the time it would take for the balloon to inflate is ___________.

Note that, here, we can use  in the place of  to find the volume of the given spherical ball using the formula .

Find the volume of a sphere with the radius of 1 inches.

Note that, here, we can substitute  to find the volume of the given sphere using the formula .

A spherical ball has a radius of 2 inches. The ball has a slow leak which the air escapes at a rate of 1 cubic inches per second. The time it would take for the ball to deflate is ___________.

Note that, here, we can use  in the place of  to find the volume of the given spherical ball using the formula .

If a tennis ball has a diameter of 7, find the volume of the tennis ball. Use 3.14 for pi. Round to the nearest whole number (the ones place).

Note that the value of  is taken as  which is an approximate value of . Though it is not exact, we can use this to find the value of a mathematical expression. We can take the value of  as  also.

Find the volume of a sphere with the radius of 4.1 cm.

Note that, we can use  in the place of  to find the volume of the given sphere using the formula .

Find the volume of a sphere with the radius of 1 inches.

Note that, here, we can substitute  to find the volume of the given sphere using the formula .

Annette wanted to know how much ice cream she got in one scoop. The radius of a scoop is 1.4 inches. Find the volume. Use 3.14 for pi.

Note that the value of  is taken as  which is an approximate value of . Though it is not exact, we can use this to find the value of a mathematical expression. We can take the value of  as  also.

Find the volume of a sphere with the radius of 14 inches.

Here, we can substitute  to find the volume of the given sphere using the formula .

The half of a sphere is called ___________

Find the volume of a sphere with the radius of 2.6 cm.

Here, in this problem, we can substitute  in the formula  to find the volume of the given sphere.

Find the volume of a sphere with the radius of 3.2 inches.

Here, to find the volume of the sphere using the formula , we can substitute the value of  as  or .