Choir is selling Pringle Chips to raise money for a field trip. The container has a diameter of 9 inches and a height of 32 inches. Identify the equation that can be used to find the volume of the container.

A cone has the radius of 0.8 meters and the height of 1.6 meters. Find the volume of the cone. Round your answer to the nearest tenth.

Since, we have derived an expression for volume of the cone as $1 third πr squared straight h$ . Then, calculate the volume of the cone using the given data.
Given that:
Radius of the cone = 0.8 meters
Height of the cone = 1.6 meters
Hence, Volume of the cone = $1 third πr squared straight h$
= $fraction numerator 3.14 cross times 0.8 cross times 0.8 cross times 1.6 over denominator 3 end fraction$
= 1.0717 meters³.
Therefore, Volume of the cone is 1.0717 ~ 1.07(rounded off to nearest tenth) cubic meters.

A cone has the radius of 0.8 meters and the height of 1.6 meters. Find the volume of the cone. Round your answer to the nearest tenth.

A cone has the radius of 10.3 meters and the height of 4.5 meters. Find the volume of the cone. Round your answer to the nearest tenth.

Since, We have derived an expression for volume of the cone as $1 third πr squared straight h$ . Hence, evaluate volume of the cone using the given data in question.
Given that:
Radius of the cone = 10.3 meters
Height of the cone = 4.5 meters
Hence, Volume of the cone = $1 third πr squared straight h$
= $fraction numerator 3.14 cross times 10.3 cross times 10.3 cross times 4.5 over denominator 3 end fraction$
=499.6839 meters³.
Therefore, The volume of the Cone is 499.6839 ~ 499.68 cubic meters.

A cone has the radius of 10.3 meters and the height of 4.5 meters. Find the volume of the cone. Round your answer to the nearest tenth.

A cone has the radius of 2 meters and the height of 5 meters. Find the volume of the cone. Round your answer to the nearest tenth.

Since, we have derived an expression for volume of a cone as $1 third πr squared straight h$ . Then, Calculate the volume of a cone using the given data.
Given that:
Radius of a cone = 2 meters
Height of a cone = 5 meters
Hence, Volume of the cone = $1 third πr squared straight h$
= $fraction numerator 3.14 cross times 2 cross times 2 cross times 5 over denominator 3 end fraction$
=20.93333 meters³.
Therefore, The volume of the cone is 20.9333 ~ 20.94(rounded off to nearest tenth) cubic meters.

A cone has the radius of 2 meters and the height of 5 meters. Find the volume of the cone. Round your answer to the nearest tenth.

The circumference of the base of the cone is 8.5π inches. Calculate the volume of the cone in terms of π. Round to the nearest hundredth.

Since, we have derived an expression for Volume of a cone and circumference of a circle. Obtain Volume of the cone accordingly as follows:

Given that:
Circumference of the base of a cone = 8.5 $straight pi$ inches
Height of a cone = 15 inches
Hence, We know that Circumference of a base of a cone = 2 $πr$
= 8.5 $straight pi$
** Radius of base of a cone (r) = $17 over 4$
Hence, Volume of a cone = $1 third πr squared straight h$
= $fraction numerator 17 cross times 17 cross times 15 over denominator 3 cross times 4 cross times 4 end fraction$ $straight pi$
= 90.3125 $straight pi$ inches³.
*** Volume of a cone is 90.3125 $straight pi$ ~ 90.31 $straight pi$ cubic inches.

The circumference of the base of the cone is 8.5π inches. Calculate the volume of the cone in terms of π. Round to the nearest hundredth.

A cone has the radius of 1.2 meters and the height of 3.5 meters. Find the volume of the cone. Round your answer to the nearest tenth.

Since, we have calculated the volume of a cone as $1 third πr squared straight h$ . Hence, Obtain the volume of the cone using the given ^attributes of a cone given in the question.
Given that:
Radius of base of a cone = 1.2 meters
Height of the cone = 3.5 meters
Hence, Volume of the cone = $1 third πr squared straight h$
= $fraction numerator 3.14 cross times 1.2 cross times 1.2 cross times 3.5 over denominator 3 end fraction$
=5.2752 meter³.
*** Volume of the cone is 5.2752 ~ 5.28 cubic meters when it is rounded off to it's nearest tenth.

A cone has the radius of 1.2 meters and the height of 3.5 meters. Find the volume of the cone. Round your answer to the nearest tenth.

A cylinder and a cone have congruent bases and heights. _____________ will be the relationship of the volumes of the two figures.

Assumption:
Let, radius and height of the cylinder and cone are equal.
Since, we have derived volume of cylinder as $πr squared straight h$ and volume of cone $1 third πr squared straight h$ .
Hence, $fraction numerator V o l u m e space o f space c y l i n d e r over denominator V o l u m e space o f space c o n e end fraction space$ = $fraction numerator πr squared straight h over denominator begin display style 1 third end style πr squared straight h end fraction$
$fraction numerator V o l u m e space o f space c y l i n d e r over denominator V o l u m e space o f space c o n e end fraction space$ = 3;
***Volume of the cylinder = 3 $cross times$ Volume of the cone
Volume of the cylinder is three times the volume of the cone.

A cylinder and a cone have congruent bases and heights. _____________ will be the relationship of the volumes of the two figures.