Chapter 4: Q1. (page 155)
Complete.
If is the midpoint of ,then is called of

Short Answer
If is the midpoint of , then is called a medianof
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Chapter 4: Q1. (page 155)
Complete.
If is the midpoint of ,then is called of

If is the midpoint of , then is called a medianof
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Copy and complete the proof.
1. Given: is the midpoint of . Prove: is the midpoint of

Proof

For the following figure, does the SAS postulates justify that the two triangles are congruent.

The pentagons shown are congruent. Complete.

Is the following statement 鈥淐orresponding parts of congruent triangles are congruent鈥 based on a definition, postulate, or theorem?
For the following figure, can the triangle be proved congruent? If so, what postulate can be used?

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