Triangle Inequality Challenge

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Test your knowledge of the Triangle Inequality Theorem with this fun quiz game!

Créé par

Manilyn Espinosa

Philippines

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Froggy Jumps Triangle Inequality ChallengeVersion en ligne Test your knowledge of the Triangle Inequality Theorem with this fun quiz game! par Manilyn Espinosa 1 What does the Triangle Inequality Theorem state? a The longest side must be equal to the sum of the other two sides. b The sum of the angles in a triangle is always 180 degrees. c The sum of the lengths of any two sides must be greater than the length of the third side. 2 Which of the following is an example of the Triangle Inequality Theorem? a For sides 1, 1, and 1, 1 + 1 = 1. b For sides 2, 2, and 5, 2 + 2 > 5. c For sides 3, 4, and 5, 3 + 4 > 5. 3 If a triangle has sides of lengths 7 and 10, what is the maximum length of the third side? a 16. b 18. c 17. 4 If one side of a triangle is 8 and another is 3, what is the minimum length of the third side? a 6. b 5. c 4. 5 Which inequality must hold true for sides a, b, and c of a triangle? a a + b < c. b a + b > c. c a - b = c. 6 In a triangle with sides 5, 12, and x, what must x be? a x must be less than 17 and greater than 7. b x must be exactly 12. c x must be less than 5. 7 Which of the following sets of lengths can form a triangle? a 5, 6, 11 b 3, 4, 6 c 2, 3, 9 8 Which of the following lengths cannot form a triangle? a 5, 13, 6 b 4, 8, 11 c 1, 2, 4 9 Which of the following sets of lengths can form a triangle? a 2, 2, 5. b 5, 6, 10. c 1, 2, 3. 10 What is the relationship between the sides of a triangle according to the Triangle Inequality Theorem? a The difference of any two sides must be equal to the third side. b The sum of any two sides must be greater than the third side. c The product of any two sides must be greater than the third side.

Froggy Jumps

Triangle Inequality ChallengeVersion en ligne

Test your knowledge of the Triangle Inequality Theorem with this fun quiz game!

par Manilyn Espinosa

What does the Triangle Inequality Theorem state?

The longest side must be equal to the sum of the other two sides.

The sum of the angles in a triangle is always 180 degrees.

The sum of the lengths of any two sides must be greater than the length of the third side.

Which of the following is an example of the Triangle Inequality Theorem?

For sides 1, 1, and 1, 1 + 1 = 1.

For sides 2, 2, and 5, 2 + 2 > 5.

For sides 3, 4, and 5, 3 + 4 > 5.

If a triangle has sides of lengths 7 and 10, what is the maximum length of the third side?

16.

18.

17.

If one side of a triangle is 8 and another is 3, what is the minimum length of the third side?

Which inequality must hold true for sides a, b, and c of a triangle?

a + b < c.

a + b > c.

a - b = c.

In a triangle with sides 5, 12, and x, what must x be?

x must be less than 17 and greater than 7.

x must be exactly 12.

x must be less than 5.

Which of the following sets of lengths can form a triangle?

5, 6, 11

3, 4, 6

2, 3, 9

Which of the following lengths cannot form a triangle?

5, 13, 6

4, 8, 11

1, 2, 4

Which of the following sets of lengths can form a triangle?

2, 2, 5.

5, 6, 10.

1, 2, 3.

What is the relationship between the sides of a triangle according to the Triangle Inequality Theorem?

The difference of any two sides must be equal to the third side.

The sum of any two sides must be greater than the third side.

The product of any two sides must be greater than the third side.

Vous pouvez intégrer le jeu dans un LMS compatible avec LTI 1.1 ou LTI 1.3 comme Canvas, Moodle ou Blackboard. Les scores seront ainsi automatiquement enregistrés dans le carnet de notes de la plateforme.

Triangle Inequality Challenge

Froggy Jumps

À propos de cette activité

Créé par

Téléchargez la version pour jouer sur papier

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Triangle Inequality ChallengeVersion en ligne

par Manilyn Espinosa

What does the Triangle Inequality Theorem state?

Which of the following is an example of the Triangle Inequality Theorem?

If a triangle has sides of lengths 7 and 10, what is the maximum length of the third side?

If one side of a triangle is 8 and another is 3, what is the minimum length of the third side?

Which inequality must hold true for sides a, b, and c of a triangle?

In a triangle with sides 5, 12, and x, what must x be?

Which of the following sets of lengths can form a triangle?

Which of the following lengths cannot form a triangle?

Which of the following sets of lengths can form a triangle?

What is the relationship between the sides of a triangle according to the Triangle Inequality Theorem?

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