Chapter 4: Q.15 (page 162)
and are perpendicular bisectors of each other.

W is equidistant fromand .
Short Answer
Wis equidistant from and .
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Chapter 4: Q.15 (page 162)
and are perpendicular bisectors of each other.

W is equidistant fromand .
Wis equidistant from and .
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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.
If segments are drawn from the midpoints of the legs of an isosceles triangle perpendicular to the base, then those segments are congruent.
Supply the missing statements and reasons.
Given: and are right angles;
Prove:


A town wants to build a beach house on the lakefront equidistant from the recreation center and the school. Copy the diagram and show point B where the beach house should be located.
b. The town also wants to build a boat-launching site that is equidistant from Elm Road and Main Street. Find the point L where it should be built.
c. On your diagram, locate the spot for a flagpole that is to be the same distance from the recreation center, the school, and the courthouse.

Is the following statement 鈥淐orresponding parts of congruent triangles are congruent鈥 based on a definition, postulate, or theorem?
Complete.
A method that can be used to prove right triangles congruent, but cannot be used with other types of triangles, is themethod.
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