# Chapter 8: Question Preview (ID: 3352)

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if a polygon has 'n' sides and S is the sum of the measures of it's interior angles. |
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a) theorem 8:4 | b) none of the above | c) theorem 8:1 | d) theorem 8:16 | |

exterior angle sum theorem |
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a) if a polygon is convex, then the sum of the measure of the exterior angles with one at each vertex | b) none of the above | c) if a polygon is convex, then the measure of the measure of the exterior angles with one at each vertex | d) if a polygon is congruent, then the sum of the measure of the exterior angles with one at each vertex | |

opposite sides of a parallelogram are |
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a) congruent | b) bisect each other | c) are not equal | d) bisect each none of the above | |

_____________ angles in a parallelogram are congruent |
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a) equal | b) opposite | c) adjacent | d) none of the above | |

consecutive angles in a parallelogram are supplementary |
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a) theorem 8:16 | b) theorem 8:5 | c) theorem 8:4 | d) none of the above | |

if a parallelogram has one ________ angle, it has four right angles |
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a) right | b) acute | c) obtuse | d) none of the above | |

the ____________ of a parallelogram bisect each other |
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a) diagonals | b) sides | c) angles | d) none of the above | |

the diagonal of a parallelogram separates the parallelogram into ____ congruent triangles |
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a) three | b) two | c) four | d) none of the above | |

in a parallelogram labeled ABCD, A+ B=180, B+C=180, C+D=180, and |
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a) D+A=180 | b) D+A=360 | c) D+A=361 | d) none of the above | |

what is the interior angle sum theorem? |
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a) s=180(n-2) | b) s=360(n-2) | c) s=180(2-n) | d) none of the above | |

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