Area (triangles, rectangles, parallelograms)
Volume
Surface/Composite Area
Vocabulary
100

List the area formulas for ALL THREE: rectangle, triangle, and parallelogram.

Rectangle: A=lw or A=bh

Triangle: A=bh/2

Parallelogram: A=bh

100

Find the volume of a rectangular prism with a Length of 3in, a width of 2in, and a height of 1in.

6 inches cubed

100

What is surface area?

the area of the surface of a 3-d shape

100

What is the difference between area and perimeter?

Area is the space that covers the surface of a shape and perimeter is the distance around a shape

200

Find the area of the triangle:


126 cm squared

200

Find the volume of a rectangular prism with a length of 4.67 in, a width of 12.4 in, and a height of 7.2 in. Round to the nearest hundredth.

416.94 in cubed

200

Find the composite area:


72 units squared

200

What is the formula for volume?

V= L x W x H 

or

V= Area of the base x height

300

Find the area of the parallelogram:


72 cm squared

300

Find the volume:


1 7/9 cm cubed

300

Find the composite area of the shape:


50 yards squared

300

List 4 examples of 3-D shapes.

cube, rectangular prism, triangular prism, square pyramid, triangular pyramid, etc.

400

What is the area of the parallelogram?


76.5 feet squared

400

Find the volume of a rectangular prism with a length of 1/3 in, a width of 2/3 in, and a height of 1 1/2 in.

1/3 inches cubed

400

Find the Surface Area:

736 yards squared

400

List the steps for finding area of a composite shape.

1. Decompose/cut the shape into smaller shapes

2. Find the individual areas of each shape

3. Add the areas together to find the total area

500

The base of the triangle is 15 cm less than the height of the triangle. What is the area of the triangle?


792 cm squared

500

Find the volume of a rectangular prism with a length of 2 1/2 cm, a width of 1/3 cm, and a height of 3 cm.

2 1/2 cm cubed

500

Find the surface area:

460 inches squared

500

Give a real world example of when we would need to find surface area and when we would need to find volume. (ex. the plastic on a water bottle vs. the water that is inside the water bottle)

multiple different answers