Chapter 4: Q1 (page 119)
Suppose that name the three pairs of corresponding sides.
Short Answer
The three pairs of corresponding sides in two congruent triangles are and
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Chapter 4: Q1 (page 119)
Suppose that name the three pairs of corresponding sides.
The three pairs of corresponding sides in two congruent triangles are and
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Complete.
A point lies on the bisector of an angle if and only if it is equidistant from .
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 an isosceles triangle, if a segment is drawn from the vertex of the angle between the congruent sides to the midpoint of the opposite side, then congruent triangles are formed.
Write proofs in two-column form. Use the facts that the sides of a square are all congruent and that the angles of a square are all right angles.
The diagram shows three squares and an equilateral triangle.
Prove:

Explain how corollary 3 follows from theorem 4-1.
The two triangles shown are congruent. Complete.
a. ? .
b. ? because ?.
c. ? because ? .
Then point O is the midpoint of? .
d. ? because ?.
Then because ?.

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