Chapter 4: Q11WE. (page 156)
Complete each statement.
It is on the perpendicular bisector of , then is equidistant from and .
Short Answer
It is on the perpendicular bisector of , then is equidistant from and .
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Chapter 4: Q11WE. (page 156)
Complete each statement.
It is on the perpendicular bisector of , then is equidistant from and .
It is on the perpendicular bisector of , then is equidistant from and .
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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.
In the following figure, the two-triangle shown are congruent. Then explain the following statement.
Deduce that

Suppose that then name the three pairs of corresponding angles.
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.

For the following figure, can the triangle be proved congruent. If so, what postulate can be used?

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