# Pythagorean Theorem: Question Preview (ID: 13225)

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Find the missing side of the right triangle: a = 14, c = 50. |
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a) 48 | b) 46 | c) 65 | d) 52 | |

Find the missing side of the right triangle: a = 20, b = 21. |
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a) 36 | b) 29 | c) 6 | d) 35 | |

Find the missing side of the right triangle: b = 16, c = 20. |
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a) 12 | b) 26 | c) 23 | d) 11 | |

Find the missing side of the right triangle: a = 16, b = 30. |
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a) 38 | b) 34 | c) 25 | d) 45 | |

State if the three side lengths form a right triangle: 9, 12, 16 |
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a) Yes | b) No | c) IDK | d) Can you repeat the question? | |

State if the three side lengths form a right triangle: 7, 24, 25 |
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a) Yes | b) No | c) IDK | d) If a right triangle equals 90, what does a wrong triangle equal? | |

State if the three side lengths form a right triangle: 15, 36, 39 |
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a) Yes | b) No | c) IDK | d) I would like to ask the audience. | |

State if the three side lengths form an acute, obtuse or right triangle: 12, 16, 24 |
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a) acute | b) right | c) obtuse | d) IDK, but if Mr. Kearby were a triangle, he would be an obtuse one. | |

State if the three side lengths form an acute, obtuse or right triangle: 5, 12, 15 |
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a) acute | b) right | c) obtuse | d) wrong | |

State if the three side lengths form an acute, obtuse or right triangle: 12, 16, 20 |
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a) acute | b) right | c) obtuse | d) Well, if I divide all three sides by 4, that gives me 3, 4, 5 which is a pythagorean triple... | |

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