Know Your Formula
Plug it In
Surface Area Practice
Volume Practice
Name That Shape
100

What is the formula for the surface area of a rectangular prism?

SA = 2l × 2w × 2h

100

V = l × w × h.
Find the volume if l = 4, w = 3, h = 5.

60 units³

100

A cube has sides of 5 cm. Find the surface area.

150 cm²

100

Volume of a cube with side 4 cm?

64 cm³

100

A 3D shape with two triangular bases and three rectangular sides.

Triangular Prism

200

What is the formula for the surface area of a cube?

SA = 6 × s²

200

SA = 6 × s².
Find the surface area if s = 7.

294 units²

200

A rectangular prism: l = 3, w = 4, h = 2.
Find SA.

52 cm²

200

Volume of a cylinder with radius 2 cm and height 10 cm?

V = π × 4 × 10 = 40π ≈ 125.7 cm³

200

A shape with six matching faces.

Cube

300

What is the volume formula for a triangular prism?

V = (b × h ÷ 2) × l

300

V = (b × h ÷ 2) × l.
Find the volume if b = 6, h = 4, l = 10.

120 units³

300

A triangular prism has bases with area = 12 cm² and perimeter = 18 cm, height = 5 cm.
Find SA.

SA = 2×12 + 18×5
SA = 24 + 90
SA = 114 cm²

300

Volume of triangular prism with base area 20 cm² and length 6 cm?

120 cm³

300

A prism with circular bases.

Cylinder

400

What is the formula for surface area of a triangular prism?

SA = Base Area × 2 + Perimeter of Base × Height

400

A rectangular prism: l = 8, w = 3, h = 2.
Find its surface area.

SA = 2(8×3 + 8×2 + 3×2)
SA = 2(24 + 16 + 6)
SA = 92 units²

400

A cube’s surface area is 216 cm².
What is the side length?

216 ÷ 6 = 36 → √36 = 6 cm

400

A rectangular prism has volume 240 cm³ and base area 30 cm².
What is its height?

8 cm

400

This shape has a single base and comes to a point.

Pyramid or Cone (context-dependent)

500

What is the formula for the volume of a cylinder?

V = π × r² × h

500

A triangular prism has a triangle base of b = 5, h = 6, and prism height of 10.
Find its volume.

Base area = 15, Volume = 15
15 × 10 = 150 units³
V = 150 units³

500

A cylinder has radius 3 cm and height 7 cm. Find the surface area. (Round to nearest cm²)

SA = 2πr² + 2πrh
SA = 2π(9) + 2π(21)
SA = ~56.5 + 131.9
SA = 188.4 cm²

500

A triangular prism has base triangle with b = 10 cm, h = 4 cm and prism length 12 cm.
Find the volume.

(10×4 ÷ 2) × 12 = 20 × 12 = 240 cm³

500

A prism with no faces or base

Sphere