A basketball hoop is constructed of a pole, a backboard, a rim, and a net that is attached to the rim. Since the question is asking for the geometric shape that describes the rim, recall that the rim of the basketball hoop has the geometric shape of a circle.

In order to solve this problem, we need to use an equation that involves, density, mass, and volume.

Here is the equation that we need to use.

\(\displaystyle d = \frac{m}{v}\)

Since we are given the density, and volume, we can plug those values in, and then solve for the mass (\(\displaystyle \uptext{m}\)).

\(\displaystyle 0.1629 = \frac{m}{58398}\)

\(\displaystyle m = 9513.03\)

Thus the mass of the balloon is 9513.03 kilograms.

In order to solve this problem, we need to use an equation that involves, density, mass, and volume.

Here is the equation that we need to use.

\(\displaystyle d = \frac{m}{v}\)

Since we are given the density, and volume, we can plug those values in, and then solve for the mass (\(\displaystyle m\)).

\(\displaystyle \\0.9606 = \frac{m}{53678} \\\\m = 51563.09\)

Thus the mass of the balloon is \(\displaystyle 51563.09 \text{ kilograms}\).

In order to solve this problem, we need to use an equation that involves, density, mass, and volume.

Here is the equation that we need to use.

\(\displaystyle d = \frac{m}{v}\)

Since we are given the density, and volume, we can plug those values in, and then solve for the mass (\(\displaystyle \uptext{m}\)).

\(\displaystyle 0.1629 = \frac{m}{58398}\)

\(\displaystyle m = 9513.03\)

Thus the mass of the balloon is \(\displaystyle 9513.03 \text{ kilograms}\).

In order to solve this problem, we need to use an equation that involves, density, mass, and volume.

Here is the equation that we need to use.

\(\displaystyle d = \frac{m}{v}\)

Since we are given the density, and volume, we can plug those values in, and then solve for the mass (\(\displaystyle \uptext{m}\)).

\(\displaystyle \\0.1417 = \frac{m}{58744} \\\\m = 8324.02\)

Thus the mass of the balloon is \(\displaystyle 8324.02 \text{ kilograms}\).

In order to solve this problem, we need to use an equation that involves, density, mass, and volume.

Here is the equation that we need to use.

\(\displaystyle d = \frac{m}{v}\)

Since we are given the density, and volume, we can plug those values in, and then solve for the mass (\(\displaystyle m\)).

\(\displaystyle \\0.5102 = \frac{m}{86938} \\\\m = 44355.77\)

Thus the mass of the balloon is \(\displaystyle 44355.77 \text{ kilograms}\).

In order to solve this problem, we need to use an equation that involves, density, mass, and volume.

Here is the equation that we need to use.

\(\displaystyle d = \frac{m}{v}\)

Since we are given the density, and volume, we can plug those values in, and then solve for the mass (\(\displaystyle m\)).

\(\displaystyle \\0.0364 = \frac{m}{72481} \\\\m = 2638.31\)

Thus the mass of the balloon is \(\displaystyle 2638.31 \text{ kilograms}\).

In order to solve this problem, we need to use an equation that involves, density, mass, and volume.

Here is the equation that we need to use.

\(\displaystyle d = \frac{m}{v}\)

Since we are given the density, and volume, we can plug those values in, and then solve for the mass (\(\displaystyle m\)).

\(\displaystyle \\0.011 = \frac{m}{78453} \\\\m = 862.98\)

Thus the mass of the balloon is \(\displaystyle 862.98 \text{ kilograms }\). 

In order to solve this problem, we need to use an equation that involves, density, mass, and volume.

Here is the equation that we need to use.

\(\displaystyle d = \frac{m}{v}\)

Since we are given the density, and volume, we can plug those values in, and then solve for the mass (\(\displaystyle m\)).

\(\displaystyle \\0.4689 = \frac{m}{77003} \\\\m = 36106.71\)Thus the mass of the balloon is \(\displaystyle 36106.71 \text{ kilograms}\).

In order to solve this problem, we need to use an equation that involves, density, mass, and volume. Here is the equation that we need to use.

\(\displaystyle d = \frac{m}{v}\)

Since we are given the density, and volume, we can plug those values in, and then solve for the mass (\(\displaystyle m\)).

\(\displaystyle \\0.183 = \frac{m}{97999} \\\\m = 17933.82\)

Thus the mass of the balloon is \(\displaystyle 17933.82 \text{ kilograms}\).