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Triangle Inequality Theorem

Triangle Inequality Theorem

Assessment

Presentation

Mathematics

7th Grade

Medium

CCSS
7.G.A.2

Standards-aligned

Created by

Anne HilburnAcademy

Used 313+ times

FREE Resource

7 Slides • 14 Questions

1

Triangle Inequality Theorem

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2

Today's Goal

  • Students will be able to apply the Triangle Inequality Theorem to identify if 3 values make a triangle.

3

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4

Multiple Choice

Does a triangle with these side lengths exist?


3,4,5

1

Yes

2

No

5

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6

Multiple Choice

Does a triangle with these side lengths exist?

3,5,10

1

Yes

2

No

7

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8

Multiple Choice

Does a triangle with these side lengths exists?

5,5,10

1

Yes

2

No

9

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10

Multiple Choice

Can the sides of a triangle have lengths 3, 4, and 9?

1

Yes

2

No

3

I don't know

4

Cannot be determined

11

Multiple Choice

Determine if it is possible to form a triangle with the given side lengths. 7 yd, 8 yd, 9 yd
1
yes
2
no

12

Multiple Choice

Does a triangle with these side lengths exist?

15, 12, 9

1

Yes

2

No

3

I don't know.

4

Cannot be determined

13

Multiple Choice

Do the following side lengths form a triangle?
2 inches, 2 inches, 4 inches
1
Yes
2
No

14

Multiple Choice

Does a triangle with these
side lengths exist?
(Don't fall for this one.)
0, 11, 12
1
Yes
2
No
3
I don't know.

15

Multiple Choice

side lengths of 4,4,4 form a triangle
1
True
2
False

16

Multiple Choice

Question image
1
5 ft., 8 ft., 15 ft.
2
2 ft., 5 ft., 8 ft.
3
5 ft., 8 ft., 12 ft.

17

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18

Multiple Choice

Which range could be the measurement of the third side of a triangle if the other two sides were 21cm and 15 cm?

1

7 - 14

2

17-22

3

1-5

4

6-14

19

Multiple Choice

If a triangle has side lengths of 12 cm and 14 cm, which of the following could be the 3rd side length?

1

27 cm

2

3 cm

3

2 cm

4

30 cm

20

Multiple Choice

Given the side lengths of 18mm and 10 mm, what measurement could be the length of the third side of a triangle?

1

7mm

2

4mm

3

28mm

4

24mm

21

Multiple Choice

Jonathan drew a triangle with the side lengths of 8 in and 11 in. Which range could he choose from if the third side of his triangle was the longest side?

1

5-18

2

10 - 18

3

14 - 22

4

12 - 18

Triangle Inequality Theorem

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