Triangle Relationships
AREA
Volume
MIXED REVIEW
100

A triangle has angles 45° and 65°. Find the third angle.

70°

100

Triangle: b=10, h=6

30

100

Find the volume of a rectangular prism with length 4, width 5, and height 3

60 cubic units

100

A triangle has angle measures of 90° and 40° What is the third angle?

50°

200

Angles: 30°, 80°, 70° Order sides shortest to longest.

30°,  70°, 80°

200

Parallelogram: b=9, h=7

63

200

In the formulas A = bh and V = Bh, what does the capital B represent that is different from lowercase b?

B = area of the base, b = base length

200

A triangle and a parallelogram both have base 10 units and height 4 units. Which has the greater area and why?

Parallelogram (40 vs 20)

300

50°, 60°, 80° Can this form a triangle

No (190°)

300

A triangle has base 12 and height 4. Create a parallelogram with the SAME area. What could its base and height be?

example: b=6, h=4

300

A rectangular prism has a base area of 20 square units and a height of 9 units. Find the volume.

180 cubic units

300

Find the volume of a rectangular prism with dimensions 6, 2, and 8.

96

400

Give 3 side lengths that DO and DO NOT form a triangle.

Answers may vary


Ex: 5,6,8 DO and 3,4,10 DO NOT

400

DAILY DOUBLE!!!

Find the area of a trapezoid with bases 6 units and 10 units and height 5 units

40 square units

400

A rectangular prism has a volume of 210 cubic units and a base area of 30 square units. Write and solve an equation to find the height.

210 = 30h → h =

400

Determine if the side lengths 7, 8, and 20 can form a triangle. Explain your reasoning.

No, because 7 + 8 < 20

500

DAILY DOUBLE!!


Angles: 2x, 3x, 5x Find all angles. Answer: x=18 →

36°, 54°, 90°

500

A parallelogram has an area of 48 square units and a base of 6 units. Write and solve an equation to find the height.

48 = 6h → h = 8

500

A rectangular prism has a square base with side length 5 units. The volume is 200 cubic units. Find the height.

Base area = 25 → 200 = 25h → h = 8

500

A prism has a base area of 36 square units and a volume of 288 cubic units. Write and solve an equation to find the height.

288 = 36h → h = 8

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