Chapter 14: Q13. (page 575)
ABCDis a trapezoid. Describe a way of mapping each point of to a point of so that the mapping is one-to-one. Is your mapping an isometry?

Short Answer
The mapping is one-to-one mapping and it is not isometry.
Chapter 14: Q13. (page 575)
ABCDis a trapezoid. Describe a way of mapping each point of to a point of so that the mapping is one-to-one. Is your mapping an isometry?

The mapping is one-to-one mapping and it is not isometry.
All the tools & learning materials you need for study success - in one app.
Get started for free
In Exercise 18-20, refer to the diagrams om page 578. Given the reflection , write the key steps of a proof that for each case.
Case 4.
Does the polar map preserve or distort distance?
Draw any two points B and . Then use a straightedge and compass to construct the line of reflection j so that .
Draw a triangle and a line m such that maps the triangle to itself. What kind of triangle did you use?
What do you think about this solution?
We value your feedback to improve our textbook solutions.