Chapter 4: Q11. WE (page 137)
Write proofs in two–column form.
Theorem 4–1.
Short Answer
Statement | Reason |
Given | |
Angle bisector theorem | |
Reflexive property | |
SAS postulate | |
Congruent angles of congruent triangles |
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Chapter 4: Q11. WE (page 137)
Write proofs in two–column form.
Theorem 4–1.
Statement | Reason |
Given | |
Angle bisector theorem | |
Reflexive property | |
SAS postulate | |
Congruent angles of congruent triangles |
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For exercises 16-19 draw and label a diagram. List in terms of the diagram, what is given and what is to be proved. Then write a two column proof.
In two congruent triangles, if segments are drawn from two corresponding vertices perpendicular to the opposite sides, then those segments are congruent.
Explain how corollary 1 follows from theorem 4-1 such that an equilateral triangle is also equiangular.
For the following figure, state which congruence method can be used to prove the triangle congruent. If no method applies, say none.

Complete.
A method that can be used to prove right triangles congruent, but cannot be used with other types of triangles, is themethod.
Decide whether you can deduce by the SSS, SAS, or ASA postulate that another triangle is congruent to . If so, write the congruence and name the postulate used. If not, write no congruence can be deduced.

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