V = L*b*h/2
Where V is volume, L is the length of the prism, b is the base of the triangle, and h is the height of the triangle.
A trianglular prism is made up of triangles and rectangles, so its net must have the same shapes.
Like you would a regular prism.
A triangular prism has 6 vertices. A pyramid whose base is a polygon with n sides (n > 2) has n+1 vertices. So the answer is 5 - n more vertices. Incidentally, this shows that a pentagonal based pyramid (n = 5) has the same number of vertices as a triangular prism.
Measure, then multiply(length of the prism) x (width of the prism) x (height of the prism) .The product of the three dimensions is the volume of the prism.
When a triangular prism is unfolded, it forms a flat shape resembling a net composed of two triangular faces and three rectangular faces. The two triangles are positioned at opposite ends, while the rectangles connect the corresponding sides of the triangles. The overall layout looks somewhat like a combination of a triangle and three adjoining rectangles, creating a shape that can be folded back into the original prism.
5 faces, 9 edges
Triangular prism.
The answer depends on how many more than what.
A trianglular prism is made up of triangles and rectangles, so its net must have the same shapes.
trianglular pyramid trianglular pyramid
it is not a prism beause if you calculate the magnotued
tiny compressability but essentially no
Like you would a regular prism.
A triangular prism has 6 vertices. A pyramid whose base is a polygon with n sides (n > 2) has n+1 vertices. So the answer is 5 - n more vertices. Incidentally, this shows that a pentagonal based pyramid (n = 5) has the same number of vertices as a triangular prism.
Density.
Volume of prism = area of cross section x length.
To calculate the surface area of the equilateral triangular-based prism, you need to calculate the area of the equilateral triangle and all the other sides of the prism. The total area of all the phases will give the total surface are of an equilateral triangular based prism.