14m x 8m x 6m = 672 m^3
The surface area of a rectangular prism can be calculated by adding the areas of all six faces. The formula for the surface area of a rectangular prism is 2lw + 2lh + 2wh, where l, w, and h represent the length, width, and height of the prism, respectively. This formula accounts for the two faces of each dimension (length, width, and height) on the rectangular prism.
It is: 2(24)+2(46)+2(2*6) = 88 square feet
its not i dont no why
Assuming a rectangular prism. The surface area is 550 square inches.
The total surface area of a rectangular prism with length L, breadth B and height H, is2*(LB + BH + HL) square units.
Surface area = 2lw + 2wh + 2hl
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.
136 in.
308 units cubed
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.
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).
The surface area of a cylinder prism has round shape and the surface of a rectangular prism has a square shape.
To find the volume of a rectangular prism when given the surface area, we need more information than just the surface area. The surface area of a rectangular prism is calculated using the formula 2lw + 2lh + 2wh, where l, w, and h are the length, width, and height of the prism, respectively. Without knowing at least one of these dimensions, we cannot determine the volume of the prism.
You can't tell the dimensions of a rectangle from its area, or the dimensions of a prism from its volume.
To make two shapes have the same surface area but different volumes, you can manipulate their dimensions while maintaining the surface area constant. For instance, consider a cube and a rectangular prism; by adjusting the length, width, and height of the rectangular prism while keeping its surface area equal to that of the cube, you can achieve different volumes. The cube has equal dimensions, while the rectangular prism can have varied dimensions that lead to a different volume while ensuring the overall surface area remains unchanged.
To calculate the surface area of a rectangular prism, you can use the formula: Surface Area = 2(lw + lh + wh), where l is the length, w is the width, and h is the height. You need to know the dimensions of the prism to find the total surface area. If you provide the specific measurements, I can help you calculate it further.