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Surface Area Of Triangular Prism Answers

Answer the surface of a triangular prism . The height is calculated based on the known volume or lateral area. The surface of a triangular prism is nothing more than the volume of the space outside it.

Volume and surface area (C) of a triangular prism
Volume and surface area of ​​a triangular prism (C) from www.math-drills.com

Formula for the area of ​​a triangular prism: where b is the lower edge of the base triangle, h is the height of the base triangle, l is the length of the prism e. The surface area of ​​a triangular prism is equal to the total surface area of ​​the prism.

A prism with three rectangular faces and two equilateral triangular bases is a triangular prism.


Surface area = (base circumference × prism length) + (2 × base area) = (s1 + s2 + s3)l + bh. Online calculator of the surface area of ​​a capsule, cone, truncated cone, cube, cylinder, sphere, square pyramid, rectangular prism, triangular prism, sphere or spherical shell. "s1", "s2" and "s3" are the lengths of the three sides of the triangle;

Add the results of step 3 I.


Find the surface area of ​​this triangular prism. Calculate the area of ​​a triangular prism if the area of ​​each side of the rectangle is 150 {eq}cm^2 {/eq} and the base of the triangle is a. Volume (full) = 0.5 x e.g.

What is the total surface area of ​​the triangular prism?


Formula for the surface area of ​​a triangular prism. 17 3 key answers for the surface area of ​​a pyramid and a cone. S = base area + side area.

Area = Length * (A + B + C) + (2 * base area) or.


Surface area of ​​a triangular prism = 108.18 square meters. You can try the surface exercise guided by a triangular prism yourself. Find the total surface area of ​​the prism.

Answer Sa=area of ​​three rectangles+area of ​​two triangles Sa=2(8+9+7)+2 1 2 (8)7 Sa=2(24)+2(28) Sa=48+56 Sa=104 m2 :


Determine the unknown side lengths, perimeters, volumes or radii of various geometric shapes with two known variables. As in the previous example, we first need to find the area of ​​the base. What is the surface area of ​​the triangular prism shown?

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