Using Pythagoras' theorem the height of the equilateral triangle works out as about 7 cm and so with the given dimensions it would appear to be quite difficult to work out the lateral area.
It is the perimeter of a triangle times the length of the prism (in square units).
An equilateral triangle prism is a three-dimensional geometric shape with two parallel bases that are equilateral triangles, and three rectangular lateral faces connecting the corresponding sides of the triangles. The height of the prism is the perpendicular distance between the two triangular bases. This shape exhibits uniform cross-sections along its height, making it a type of polyhedron with specific properties related to symmetry and volume. Equilateral triangle prisms are often used in various fields, including architecture and engineering, for their structural stability and aesthetic appeal.
You can't.
Triangle
47.88 cm2
It is the perimeter of a triangle times the length of the prism (in square units).
An equilateral triangle prism is a three-dimensional geometric shape with two parallel bases that are equilateral triangles, and three rectangular lateral faces connecting the corresponding sides of the triangles. The height of the prism is the perpendicular distance between the two triangular bases. This shape exhibits uniform cross-sections along its height, making it a type of polyhedron with specific properties related to symmetry and volume. Equilateral triangle prisms are often used in various fields, including architecture and engineering, for their structural stability and aesthetic appeal.
not necessarily... it can be any triangle.
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
Triangle
You can't.
47.88 cm2
A triangular prism has two bases that are congruent triangles, but they are not necessarily equilateral. The bases can be any type of triangle, including scalene or isosceles triangles, as long as they are congruent. Therefore, a triangular prism can have equilateral triangle bases, but it is not a requirement.
The Formula is Base*Height, or 1/2 Height (altitude of the triangle) * Base (of the Triangle) * height (Height of the prism)
The height of the base is part of the triangle and the height of the prism is the height of the rectangle
The lateral area is the perimeter of the hexagon times the height (altitude length) of the prism. Same for any other prism.
Three congruent rectangles.