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Question
Answer
axiom   Euclid - common notions about arithmetic  
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lines either _______ or are __________   Lines either intersect or they are parallel  
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Ray   Half a line with one endpoint included  
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Line Segment   A piece of line joining two point (and including the point)  
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Parallel lines   Lines that lie on the same plane and have NO points in common  
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Intersecting lines   Two lines lying on the same plane - they have a single point in common  
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Two rays with a common endpoint   Angle  
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Vertex of angle   point where two rays meet  
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Acute angle   An angle whose measure is between 0 & 90 degrees  
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Right angle   measures 90 degrees  
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Obtuse angle   measure between 90 and 180 degrees  
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"fat" or obese angle   Obtuse - bigger than 90 with "belly" hanging over  
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Straight angle   Horizon line is example - 180 degrees  
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Reflex angle   Larger than 180 degrees - to 360 degrees  
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Vertical angles   Pair of non-adjacent angles - formed by the intersection of two lines  
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Corresponding angles   Formed by transversal cutting through two parallel lines - have equal measures  
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Alternate interior angles   Have equal measures  
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Circle   the set of all points lying on a plane that are located  
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Radius   (blank)  
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Circle   A line forming a closed loop, every point on which is a fixed distance from a center point  
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Radius   The radius is the distance from the center to any point on the circle. It is half the diameter  
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Diameter   The distance across the circle. The length of any chord passing through the center. It is twice the radius  
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Circumference   The circumference is the distance around the circle.  
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Acute angle   Less than 90 degrees (little or "cute")  
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complementary angles   a pair of angles who, added together, are 90 degrees  
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"It's right to give compliments"   Remember that complementary angles equal one acute angle or 90 degree angle  
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Supplementary angles   Two angles, when added together, equal 180 degrees  
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If an angle measures x to zero degrees, represent its complement algebraically   Use "x" for one angle and "90-x" for the other angle; together they must add up to 90 degrees total  
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If an angle measures x to zero degrees, represent three times its complement algebraically   3(90-x)  
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Write algebraic expressions to find the degree of measure of two supplementary angles   use "x" for smaller angle and "180-x" for larger angle  
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Use algebra to find measure of angles of traingle where only one angle measure is known   Use "180 - x - 30" for angle B, then 150 - x = measure of angle C (see Dug. p. 115)  
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Created by: walterina4327