Math Unit 7 Vocab

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28 Terms

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<p>An angle measuring  less than 90 degrees</p>

An angle measuring less than 90 degrees

Acute angle

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<p>An angle measuring exactly 90 degrees.</p>

An angle measuring exactly 90 degrees.

Right angle

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An angle measuring greater than 90 degrees and less than 180 degrees.

Obtuse angle

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<p>An angle measuring exactly 180 degrees</p>

An angle measuring exactly 180 degrees

Straight angle

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<p>Angles with equal measures</p>

Angles with equal measures

Congruent Angles

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Point where two lines meet forming an angle

Vertex

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Side in common

Ray

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Two angles that share a vertex, share a ray, have no common interior points (don’t overlap).

Adjacent Angles

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Opposite pair of angles (non-adjacent) formed when two lines intersect.  They share a vertex.  Vertical angles are always congruent.

Vertical Angles

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<p><span>Two angles whose measures sum to 90<sup>o</sup></span></p>

Two angles whose measures sum to 90o

Complementary Angles

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<p>Two angles whose measures sum to 180</p>

Two angles whose measures sum to 180

Supplementary Angles

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Two adjacent angles formed by a ray (or line) and a straight angle.  Linear pairs are supplementary.

Linear Pair

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<p>Tool used to measure the number of degrees in an angle</p>

Tool used to measure the number of degrees in an angle

Protractor

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All angles acute

Acute triangle

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One right Angle

Right triangle

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One obtuse angle

Obtuse triangle

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All angle congruent

Equiangular Triangle

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All sides congruent

Equilateral Triangle

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At least two sides congruent

Isosceles Triangle

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No sides congruent

Scalene Triangle

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The sum of the measures of interior angles of a triangle is 180

Triangle Sum Theorem

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<p>The measure of an exterior angle of a triangle equals the sum of the measures of its two remote interior angles</p>

The measure of an exterior angle of a triangle equals the sum of the measures of its two remote interior angles

Triangle Exterior Angle Theorem

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<p>Cut in half (creating two equal halves)</p>

Cut in half (creating two equal halves)

Bisect

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The sum of any 2 sides of a triangle must be greater than the measure of the third side.

Triangle Inequality Theorem

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A line that intersects two lines at two different points

Transversal

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If a transversal intersects two parallel lines, then corresponding angles are congruent

Corresponding Angles Postulate

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If a transversal intersects two parallel lines, then alternate interior (or exterior) angles are congruent

Alternate Interior (or Exterior) Angles Theorem

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If a transversal intersects two parallel lines, then same-side interior (or exterior) angles are supplementary

Same-side Interior (or Exterior) Angles Theorem