To find the surface area of a rectangular prism, you can use the formula: Surface Area = 2(lw + lh + wh), where l, w, and h are the lengths of the sides. For a prism with dimensions 3, 3, and 10, the surface area is calculated as follows: Surface Area = 2(33 + 310 + 3*10) = 2(9 + 30 + 30) = 2(69) = 138 square units.
The volume is multiplied by [4³ = 64]
False. If the dimensions of a rectangular prism are quadrupled, the surface area will increase by a factor of 16, not 8. This is because surface area is proportional to the square of the dimensions, so if each dimension is multiplied by 4, the surface area increases by (4^2 = 16).
Given the surface area of a rectangular prism, there are infinitely many rectangular prisms possible.
For the same base dimensions (base area) and the same height, the rectangular prism has more surface area.
To find the surface area of a rectangular prism, use the formula ( SA = 2lw + 2lh + 2wh ), where ( l ) is the length, ( w ) is the width, and ( h ) is the height of the prism. This formula calculates the area of all six rectangular faces. Simply plug in the dimensions of the prism to compute the total surface area.
The volume is multiplied by [4³ = 64]
False. If the dimensions of a rectangular prism are quadrupled, the surface area will increase by a factor of 16, not 8. This is because surface area is proportional to the square of the dimensions, so if each dimension is multiplied by 4, the surface area increases by (4^2 = 16).
Given the surface area of a rectangular prism, there are infinitely many rectangular prisms possible.
Surface area = 2lw + 2wh + 2hl
136 in.
It depends on the dimensions of the rectangular prism.
For the same base dimensions (base area) and the same height, the rectangular prism has more surface area.
308 units cubed
A rectangular prism has 3 dimensions. Whereas the rectangle has only 2 dimensions.
To find the surface area of a rectangular prism, use the formula ( SA = 2lw + 2lh + 2wh ), where ( l ) is the length, ( w ) is the width, and ( h ) is the height of the prism. This formula calculates the area of all six rectangular faces. Simply plug in the dimensions of the prism to compute the total surface area.
3
It is not possible. For example, the prism could be tall and thin, or short and thick, and either way have the same surface area.