# Angle Relationships: Question Preview (ID: 3575)

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Congruent Angles |
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a) Two angles that have the same measure | b) Two rays extending from a common endpoint | c) To cut in half | d) Same size, not same shape | |

Alternate Exterior Angles |
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a) Pairs of angles between 2 lines intersected by a transversal, but on opposite sides of transversal | b) The non-adjacent angles formed by the intersection of two lines | c) Pairs of angles on the outer sides of 2 lines intersected by a transversal, but on opposite sides of transversal | d) Formed by two angles, the sum of whose measures is 180 degrees | |

Supplementary Angles |
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a) Formed by two angles, the sum of whose measures is 90 degrees | b) Two angles that have the same measure | c) The non-adjacent angles formed by the intersection of two lines | d) Formed by two angles, the sum of whose measures is 180 degrees | |

Complementary Angles |
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a) Formed by two angles, the sum of whose measures is 90 degrees | b) Formed by two angles, the sum of whose measures is 180 degrees | c) An angle formed by one side of a polygon and the extension of the adjacent side | d) Any pair of angles with the same position, in the cluster of 4 angles formed by a transversal cutting a line | |

Corresponding Angles |
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a) The non-adjacent angles formed by the intersection of two lines | b) Any pair of angles with the same position, in the cluster of 4 angles formed by a transversal cutting a line | c) An angle formed by one side of a polygon and the extension of the adjacent side | d) To cut in half | |

Vertical Angles |
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a) To cut in half | b) An angle formed by one side of a polygon and the extension of the adjacent side | c) Same shape | d) The non-adjacent angles formed by the intersection of two lines | |

Alternate Interior Angles |
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a) Pairs of angles on the outer sides of 2 lines intersected by a transversal, but on opposite sides of transversal | b) Same shape | c) Pairs of angles between 2 lines intersected by a transversal, but on opposite sides of transversal | d) Any pair of angles with the same position, in the cluster of 4 angles formed by a transversal cutting a line | |

Transversal |
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a) A line that intersects a system of other lines | b) Two lines, segments, or rays that intersect to form right angles | c) Part of a line between two defined and points | d) To cut in half; To divide into two equal parts | |

Angles J and K are vertical angles. The measure of J is (6x-45) and the measure of K is (4x+25). Find the measure of each angle. |
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a) J= 90 degrees; K= 90 degrees | b) J= 135 degrees; K= 45 degrees | c) J= 45 degrees; K= 45 degrees | d) J= 165 degrees; K= 165 degrees | |

Angles 1 and 2 are complementary angles. If angle 1 = (3x+26) and angle 2 = x, find each angle by writing and solving and equation. |
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a) Angle 1= 74 degrees; Angle 2= 106 degrees | b) Angle 1= 74 degrees; Angle 2= 16 degrees | c) Angle 1= 90 degrees; Angle 2= 90 degrees | d) Angle 1= 115 degrees; Angle 2= 65 degrees | |

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