The dimensions given do not support Pythagoras' theorem for a right triangular prism which will have a right angle triangle at each end
I'll concentrate on the region 'below', and as soon as the prism appears, I'll get to work on an answer.
The two nets of a regular right triangular prism are surface area and volume.
The surface area of a right prism is the sum of the areas of all its faces. The formula for calculating the surface area of a right prism is 2 × (base area) + (lateral area), where the base area is the area of the base shape and the lateral area is the sum of the areas of the remaining faces. The lateral area can also be calculated by multiplying the perimeter of the base shape by the height of the prism.
Assuming you mean a rectangular prism, you get the smallest surface area if the prism is a cube. You can calculate the required length of side to get that volume; then, based on that, the corresponding surface area.
275 units squared
480 units squared
The dimensions given do not support Pythagoras' theorem for a right triangular prism which will have a right angle triangle at each end
the defnition of find the surface area of triangular prism and cylinder
The surface are of a right prism is equal to twice the area of its base plus the perimeter of the base multiplied with the height of the prism. The volume can be determined by multiplying the Area of the base by the height of the prism.
I'll concentrate on the region 'below', and as soon as the prism appears, I'll get to work on an answer.
Given the four variables: baseA, baseB, hypotenuse, height, the formula is: (baseA+baseB+hypotenuse)*height+baseA*baseB
The two nets of a regular right triangular prism are surface area and volume.
48 cm2
Type your answer hereThe surface area of a prism is square root of 3* a 2 /4 + 3*a*h where a is edge of equilateral triangle and h is height of prism
use the formula. ti
The surface area of a right prism is the sum of the areas of all its faces. The formula for calculating the surface area of a right prism is 2 × (base area) + (lateral area), where the base area is the area of the base shape and the lateral area is the sum of the areas of the remaining faces. The lateral area can also be calculated by multiplying the perimeter of the base shape by the height of the prism.