Surface Area

The boundary of three-dimensional objects consists of several two-dimensional shapes. The total area of these shapes is called the surface area of the object. It gives some idea of how large an object is, but now how much space it takes up. This is measured by volume, which we will discuss next. Watch this lecture series and complete the interactive exercises to practice calculating the surface area of rectangular prisms.

Practice

Expressions to find surface area - Questions

1. The following figure shows a square-based pyramid.



Which expression represents the surface area of the pyramid?

Choose 1 answer:

(A) 100+80+80+80+80

(B) 10 \cdot 8

(C) 40 \cdot 4

(D) 100+40+40+40+40

2. The following figure shows a cube.



Which expression represents the surface area of the cube?

Choose 1 answer:

(A) 8+8+8+8+8+8

(B) 6 \cdot 16

(C) 6 \cdot 4

(D) 4 \cdot 4 \cdot 4

3. The following figure shows a right triangular prism.



Which expression represents the surface area of the prism?

Choose 1 answer:

(A) 2 \cdot 24+120+160+200

(B) 48+48+120+160+200

(C) 200+160+120+24

(D) 24+24+200+120+120

4. The following figure shows a right rectangular prism.



Which expression represents the surface area of the prism?

Choose 1 answer:

(A) 15+15+30+30+18

(B) 2 \cdot 15+2 \cdot 30+2 \cdot 18

(C) 6 \cdot 5 \cdot 3

(D) 6.5