 # How To Find The Area Of A Square Prism

How To Find The Area Of A Square Prism. As we know, the surface area of the prism is given as surface area of prism = (2 × base area) + (base perimeter × height) base area = 12 square units base perimeter = 18 units height of the prism = 6 units thus, surface area of prism = (2 × 12) + (18 × 6) ⇒ s = 132 units 2 ∴ the surface area of prism is 132 square units. Using net, the surface area of a rectangular prism = 2(l w + w h + l h);

The step by step workout for how to find what is the volume and surface area of a rectangular prism. How to find the surface area of a rectangular prism | math with mr. Where, a = side of a square prism.

### Step 1 Address The Formula, Input Parameters And Values Length = 5 In Width = 3 In Height = 6 In

The surface area of the square prism i.e. Multiply by the height of the base. Through an equation that uses lateral area.

### Where, A = Side Of A Square Prism.

So, surface area of prism = 2. Surface area of given prism = 2(5 × 6 + 5 × 4 + 6 × 4) = 2(30 + 20 + 24) = 148 square cm A square prism has the following properties:

### Therefore, Since The Solid Has Two Bases (The Bottom One And The Top One), The Surface Area Of A Rectangular Prism Formula Is As Follows:.

Total surface area of a square prism = 2 × s 2 + 4 × (s × h) = 2s 2 + 4sh, where, s is the length of the side of the square and h is the height of the square prism. Volume of a square prism = a 2 h cubic units. Such that a = side of a square prism, a 2 = base area, h = height of the square prism.

### By Substituting The Above Given Data In The Previous Function;

A square prism's surface area is equal to the sum of the areas of its sides and base. H = height of the square prism. A = 2 ( w i d t h × l e n g t h ) + 2 ( l e n g t h × h e i g h t ) + 2 ( h e i g h t × w i d t h )

### Substitute The Respective Dimensions In The Volume Of Square Prism Formula A 2 H.

Its measure is represented in square units. Formula to find the surface area of a square prism is as follows: How to find the surface area of a triangular prism

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