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G.CO.C.10 Guide 1

G.CO.C.10 Guide 1

Assessment

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Mathematics

10th Grade

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Created by

CHRISTOPHER CAVIN

Used 3+ times

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18 Slides • 19 Questions

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​To prove the triangle angle sum theorem with a two-column proof, we need an auxiliary line.

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​Do this on page 162.

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​?

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​What do we know about the measures of angles 4, 2 and 5, if they were added together?

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The measure of a straight line is 180 degrees

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Multiple Choice

What property says if I know a = b, then I can replace a with b anywhere in the problem?

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reflexive property

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commutative property

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substitution property

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addition property

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The measure of a straight line is 180 degrees

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substitution property of equality

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​What is an isosceles triangle?

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​What is an isosceles triangle?

​Leg

​Leg

​Vertex Angle

​Base Angle

​Base Angle

​Base

​The congruent sides are called legs.

The other side is called the base.​

The angles that touch the base are called Base Angles.​

The angle created by the legs is the vertex angle.

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Multiple Choice

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Which angle is the vertex angle?
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C\angle C  

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A\angle A  

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< B\angle B  

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Multiple Select

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Which angle(s) is/are the base angle(s)? Select all that apply.

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W\angle W  

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X\angle X  

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Y\angle Y  

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Multiple Choice

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What side is the base?

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XY\overline{XY}  

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WX\overline{WX}  

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WY\overline{WY}  

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​Line BD is an auxiliary line that is perpendicular to Side AC.

Prove the base angles are congruent.

This is on page 163.​

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​In an isosceles triangle, the following are always true.

  1. The legs are congruent (definition of isosceles triangle).

  2. The base angles are​ congruent (isosceles triangle theorem).

​If there are two congruent angles in a triangle, the triangle is an isosceles triangle and those two angles are the base angles.

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​Triangle Exterior Angle Theorem

In a triangle, the measure of an exterior angle will be equal to the sum of the two remote interior angles.​

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​In a triangle, a midsegment is a segment that connects the midpoints of two sides of a triangle.

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​Triangle Midsegment Theorem:

A midsegment will be parallel to and half the length of the third side. ​

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