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91Ó°ÊÓ

▵XYZis isosceles with XY¯≅XZ¯. Describe a way of mapping each point of XY¯ to a point of XZ¯ so that the mapping is an isometry.

Short Answer

Expert verified

The mapping of each point of XY¯ to a point of XZ¯.

Step by step solution

01

Step 1. Given Information.

It is given that ΔXYZ is isosceles with XY¯≅XZ¯ is the mapping of an isometry.

02

Step 2. Explanation.

Draw a point Aon sides XY¯and A'on XZ¯they will be similar from both points X to same on sides

From the figure, ΔXYZ is isosceles. So,

XY¯≅YZ¯≅XZ¯

03

Step 3. Conclusion.

Therefore, the mapping of each point of XY¯ to a point of XZ¯ is the mapping of an isometry.

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