Chapter 4: Q8WE. (page 156)
Complete each statement.
If is on the bisector of , then is equidistant from and .

Short Answer
It is on the bisector of , then is equidistant from and .
/*! This file is auto-generated */ .wp-block-button__link{color:#fff;background-color:#32373c;border-radius:9999px;box-shadow:none;text-decoration:none;padding:calc(.667em + 2px) calc(1.333em + 2px);font-size:1.125em}.wp-block-file__button{background:#32373c;color:#fff;text-decoration:none}
Learning Materials
Features
Discover
Chapter 4: Q8WE. (page 156)
Complete each statement.
If is on the bisector of , then is equidistant from and .

It is on the bisector of , then is equidistant from and .
All the tools & learning materials you need for study success - in one app.
Get started for free
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.

Copy each three-dimensional figure and with coloured pencils outline the triangles listed. What postulate proves that these triangles are congruent?

Given: pyramid with square base;
Show: ,
For the following figure, can the triangle be proved congruent? If so, what postulate can be used?

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

For the following figure, do the SAS postulates justify that the two triangles are congruent?

What do you think about this solution?
We value your feedback to improve our textbook solutions.