Changing Attributes for Rectangular Prisms

Front

A rectangular prism is 5 meters by 8 meters by 7 meters. The side that is 7 meters long is doubled, the other sides lengths are unchanged. How does the volume change?

Back

The volume is twice as large

Front

A cubic box is 12 inches on each side. Its height is tripled to create a new box. How does the volume of the new box compare to the volume of the original box?

Back

The volume is three times as large.

Front

Which statement is not true?

• Doubling the length of a prism will double its surface area.
• Multiplying the length of a prism by a scale factor of 4 will multiply the volume by 4.
• Doubling the length of a prism will double its volume.
• There is a direct relationship between a change in the length and a change in the volume.

Back

Doubling the length of a prism will double its surface area.

Front

Rectangular Prism A has a volume of 275 cubic inches. Rectangular Prism B has the same dimensions as Prism A except it is three times taller in height. What is the volume of Prism B?

Back

825 cu in.

Front

Triangular prism B's height is 12 times more than Triangular prism A. Which statement is true about Triangular prism B?

Back

The volume of B will be 12 times the volume of A.

Front

If the height of the rectangular prisms changes from 5in to 10in, what would the difference in surface area be between the two rectangular prisms?

Back

96 in. ²

Front

If the width of the rectangular prism (15 in) doubles, what would the difference in surface area be from the original to the new rectangular prism?

Back

600 cm ²

Front

If the length, width, and height of a rectangular prism all double, what happens to the surface area?

Back

The surface area quadruples