How to find the volume of a prism - ISEE Upper Level Quantitative Reasoning
Card 0 of 16
A large crate in the shape of a rectangular prism has dimensions 5 feet by 4 feet by 12 feet. Give its volume in cubic yards.
A large crate in the shape of a rectangular prism has dimensions 5 feet by 4 feet by 12 feet. Give its volume in cubic yards.
Divide each dimension by 3 to convert feet to yards, then multiply the three dimensions together:
Divide each dimension by 3 to convert feet to yards, then multiply the three dimensions together:
Compare your answer with the correct one above
Which is the greater quantity?
(A) The volume of a rectangular solid ten inches by twenty inches by fifteen inches
(B) The volume of a cube with sidelength sixteen inches
Which is the greater quantity?
(A) The volume of a rectangular solid ten inches by twenty inches by fifteen inches
(B) The volume of a cube with sidelength sixteen inches
The volume of a rectangular solid ten inches by twenty inches by fifteen inches is
cubic inches.
The volume of a cube with sidelength 13 inches is
cubic inches.
This makes (B) greater
The volume of a rectangular solid ten inches by twenty inches by fifteen inches is
The volume of a cube with sidelength 13 inches is
This makes (B) greater
Compare your answer with the correct one above
The above diagram shows a rectangular solid. The shaded side is a square. In terms of 
, give the volume of the box.
The above diagram shows a rectangular solid. The shaded side is a square. In terms of
A square has four sides of equal length, as seen in the diagram below.
The volume of the solid is equal to the product of its length, width, and height, as follows:
.
A square has four sides of equal length, as seen in the diagram below.
The volume of the solid is equal to the product of its length, width, and height, as follows:
Compare your answer with the correct one above
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
Find the volume of a rectangular prism via the following:
Where l, w, and h are the length width and height, respectively.
We know our length and width, and we are told that our height is triple the length, so...
Now that we have all our measurements, plug them in and solve:
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
Find the volume of a rectangular prism via the following:
Where l, w, and h are the length width and height, respectively.
We know our length and width, and we are told that our height is triple the length, so...
Now that we have all our measurements, plug them in and solve:
Compare your answer with the correct one above
A large crate in the shape of a rectangular prism has dimensions 5 feet by 4 feet by 12 feet. Give its volume in cubic yards.
A large crate in the shape of a rectangular prism has dimensions 5 feet by 4 feet by 12 feet. Give its volume in cubic yards.
Divide each dimension by 3 to convert feet to yards, then multiply the three dimensions together:
Divide each dimension by 3 to convert feet to yards, then multiply the three dimensions together:
Compare your answer with the correct one above
Which is the greater quantity?
(A) The volume of a rectangular solid ten inches by twenty inches by fifteen inches
(B) The volume of a cube with sidelength sixteen inches
Which is the greater quantity?
(A) The volume of a rectangular solid ten inches by twenty inches by fifteen inches
(B) The volume of a cube with sidelength sixteen inches
The volume of a rectangular solid ten inches by twenty inches by fifteen inches is
cubic inches.
The volume of a cube with sidelength 13 inches is
cubic inches.
This makes (B) greater
The volume of a rectangular solid ten inches by twenty inches by fifteen inches is
The volume of a cube with sidelength 13 inches is
This makes (B) greater
Compare your answer with the correct one above
The above diagram shows a rectangular solid. The shaded side is a square. In terms of , give the volume of the box.
The above diagram shows a rectangular solid. The shaded side is a square. In terms of
A square has four sides of equal length, as seen in the diagram below.
The volume of the solid is equal to the product of its length, width, and height, as follows:
.
A square has four sides of equal length, as seen in the diagram below.
The volume of the solid is equal to the product of its length, width, and height, as follows:
Compare your answer with the correct one above
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
Find the volume of a rectangular prism via the following:
Where l, w, and h are the length width and height, respectively.
We know our length and width, and we are told that our height is triple the length, so...
Now that we have all our measurements, plug them in and solve:
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
Find the volume of a rectangular prism via the following:
Where l, w, and h are the length width and height, respectively.
We know our length and width, and we are told that our height is triple the length, so...
Now that we have all our measurements, plug them in and solve:
Compare your answer with the correct one above
A large crate in the shape of a rectangular prism has dimensions 5 feet by 4 feet by 12 feet. Give its volume in cubic yards.
A large crate in the shape of a rectangular prism has dimensions 5 feet by 4 feet by 12 feet. Give its volume in cubic yards.
Divide each dimension by 3 to convert feet to yards, then multiply the three dimensions together:
Divide each dimension by 3 to convert feet to yards, then multiply the three dimensions together:
Compare your answer with the correct one above
Which is the greater quantity?
(A) The volume of a rectangular solid ten inches by twenty inches by fifteen inches
(B) The volume of a cube with sidelength sixteen inches
Which is the greater quantity?
(A) The volume of a rectangular solid ten inches by twenty inches by fifteen inches
(B) The volume of a cube with sidelength sixteen inches
The volume of a rectangular solid ten inches by twenty inches by fifteen inches is
cubic inches.
The volume of a cube with sidelength 13 inches is
cubic inches.
This makes (B) greater
The volume of a rectangular solid ten inches by twenty inches by fifteen inches is
The volume of a cube with sidelength 13 inches is
This makes (B) greater
Compare your answer with the correct one above
The above diagram shows a rectangular solid. The shaded side is a square. In terms of , give the volume of the box.
The above diagram shows a rectangular solid. The shaded side is a square. In terms of
A square has four sides of equal length, as seen in the diagram below.
The volume of the solid is equal to the product of its length, width, and height, as follows:
.
A square has four sides of equal length, as seen in the diagram below.
The volume of the solid is equal to the product of its length, width, and height, as follows:
Compare your answer with the correct one above
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
Find the volume of a rectangular prism via the following:
Where l, w, and h are the length width and height, respectively.
We know our length and width, and we are told that our height is triple the length, so...
Now that we have all our measurements, plug them in and solve:
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
Find the volume of a rectangular prism via the following:
Where l, w, and h are the length width and height, respectively.
We know our length and width, and we are told that our height is triple the length, so...
Now that we have all our measurements, plug them in and solve:
Compare your answer with the correct one above
A large crate in the shape of a rectangular prism has dimensions 5 feet by 4 feet by 12 feet. Give its volume in cubic yards.
A large crate in the shape of a rectangular prism has dimensions 5 feet by 4 feet by 12 feet. Give its volume in cubic yards.
Divide each dimension by 3 to convert feet to yards, then multiply the three dimensions together:
Divide each dimension by 3 to convert feet to yards, then multiply the three dimensions together:
Compare your answer with the correct one above
Which is the greater quantity?
(A) The volume of a rectangular solid ten inches by twenty inches by fifteen inches
(B) The volume of a cube with sidelength sixteen inches
Which is the greater quantity?
(A) The volume of a rectangular solid ten inches by twenty inches by fifteen inches
(B) The volume of a cube with sidelength sixteen inches
The volume of a rectangular solid ten inches by twenty inches by fifteen inches is
cubic inches.
The volume of a cube with sidelength 13 inches is
cubic inches.
This makes (B) greater
The volume of a rectangular solid ten inches by twenty inches by fifteen inches is
The volume of a cube with sidelength 13 inches is
This makes (B) greater
Compare your answer with the correct one above
The above diagram shows a rectangular solid. The shaded side is a square. In terms of , give the volume of the box.
The above diagram shows a rectangular solid. The shaded side is a square. In terms of
A square has four sides of equal length, as seen in the diagram below.
The volume of the solid is equal to the product of its length, width, and height, as follows:
.
A square has four sides of equal length, as seen in the diagram below.
The volume of the solid is equal to the product of its length, width, and height, as follows:
Compare your answer with the correct one above
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
Find the volume of a rectangular prism via the following:
Where l, w, and h are the length width and height, respectively.
We know our length and width, and we are told that our height is triple the length, so...
Now that we have all our measurements, plug them in and solve:
A rectangular prism has a width of 3 inches, a length of 6 inches, and a height triple its length. Find the volume of the prism.
Find the volume of a rectangular prism via the following:
Where l, w, and h are the length width and height, respectively.
We know our length and width, and we are told that our height is triple the length, so...
Now that we have all our measurements, plug them in and solve:
Compare your answer with the correct one above