1/2 * base * height * thickness
Do you mean, what is the volume of a (right) triangular prism? Multiply the area of one end by the length of the prism.
V= 1/2(length*width*height)
The two nets of a regular right triangular prism are surface area and volume.
A squared + b squared = c saqared (a is a leg), (b is a a leg), (c is a leg)
The volume of a three-dimensional figure is the amount of space it encloses. The volume V of a triangular prism is the product of the area B of a base and the height h of the prism. (The bases are triangles. In a special case of a right triangular prism the bases are right triangles)
1/2 * base * height * thickness
Do you mean, what is the volume of a (right) triangular prism? Multiply the area of one end by the length of the prism.
bxh b=base h=height
V= 1/2(length*width*height)
The answer is "No"; a right circular cone has a circle as its base while a right triangular cone has a triangular base (which we usually call a "pyramid". The Egyptian Pyramids have square bases. And the volume of any "right" pyramid is found by multiplying the area of its base by its VERTICAL height.
Base times height divided by two times length
The two nets of a regular right triangular prism are surface area and volume.
The volume of any solid are reduced to an eighth when its linear dimensions are multiplied by half.
A squared + b squared = c saqared (a is a leg), (b is a a leg), (c is a leg)
A triangle does not have a cross-section but the perpendicular line of a right angle triangle meets the base at 90 degrees.
To calculate the volume of a right triangular prism, first determine the area of the triangular base using the formula ( \text{Area} = \frac{1}{2} \times \text{base} \times \text{height} ) of the triangle. Then, multiply the area of the triangle by the prism's height (the length perpendicular to the base) using the formula ( \text{Volume} = \text{Area of base} \times \text{height of prism} ). This will give you the volume of the prism.