Finding Area

Presentation

•

Mathematics

•

6th Grade

•

Hard

Joseph Anderson

FREE Resource

5 Slides • 15 Questions

Area of Different Quadrilaterals

Area of Rectangles, Parallelograms & Squares

Rectangles: L x W
Parallelograms: B x H
Remember, squares have all sides the same length!

Multiple Choice

What is the area of a square with a side that measures 15 m?

60 m²

225 m²

215 m²

230 m²

Multiple Choice

Find the area of the rectangle.

36 in.²

72 in.²

26 in.²

13 in.²

Multiple Choice

Find the area

430 in²

215 in²

41.5 in²

1.5 in²

Area of Triangles

Multiple Choice

Find the area of the triangle! (Don't forget to divide by 2!!)

17 units²

20 units²

10 units²

16 units²

Multiple Choice

Find the area of the triangle! (Don't forget to divide by 2!!)

44.4 mm²

5.92 mm²

8.88 mm²

17.76 mm²

Multiple Choice

Find the area of this triangle! (Don't forget to divide by 2!)

50 square inches

100 square inches

200 square inches

25 square inches

Area of a trapezoid

To find the area use these three steps:
Step 1: Add the two bases
Step 2: Then multiply by your height
Step 3: Divide by 2

Multiple Choice

Find the area.

14 in²

18 in²

52 in²

28 in²

Multiple Choice

Find the area of the trapezoid.

18 m²

165 m²

84 m²

22.5 m²

Multiple Choice

Find the area.

108 cm sq

60 cm

432 cm sq

216 cm sq

Time to practice!

Let's practice finding the area of the different quadrilaterals! (Don't forget your formulas!))

Multiple Choice

Find the area of this square

49 inches

49 units

14 units²

49 units²

Multiple Choice

What is the area of a triangle with a base of 10 cm and a height of 14 cm?

24 cm squared

12 cm squared

70 cm squared

140 cm squared

Multiple Choice

Find the area:

13 in²

20 in²

26 in²

40 in²

Multiple Choice

Find the area:

84 m²

168 m²

112 m²

56 m²

Multiple Choice

Find the area of the triangle. (Don't forget to divide by 2!)

108 cm

540 cm

108 cm²

54 cm²

Multiple Choice

Find the AREA of this figure.

160 square feet

160 feet

abcdefghijklmnopqr
stuvwxyz

1600 feet

Area of Different Quadrilaterals

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