David Weber, Talei Kunkel, Rose Harrison and, Fatima Remtulla Solutions for Chapter: Geometric Transformations Expressing Beliefs and Values, Exercise 12: Practice 2

The Olympic rings express the ideals behind the Olympic Games. Each of the five rings represents a continent, with a different colour for each. The rings are interlocked to represent how the Olympic Games unite athletes and people from all over the world.

Describe how one pair of circles could have been translated to produce another pair of circles. Use correct mathematical notation.

The Olympic rings express the ideals behind the Olympic Games. Each of the five rings represents a continent, with a different colour for each. The rings are interlocked to represent how the Olympic Games unite athletes and people from all over the world.

Describe the rotation in the logo used in Olympic Games. Be sure to indicate the angle of rotation.

Given the rotation $\left(x,y\right)\mapsto \left(-y,x\right)$, find the image of the preimage point $\left(5,9\right)$ and describe the rotation in words.

Given the rotation $\left(x,y\right)\mapsto \left(-y,x\right)$, find the image of the preimage point $\left(-2,0\right)$ and describe the rotation in words.

Given the rotation $\left(x,y\right)\mapsto \left(-y,x\right)$, find the image of the preimage point $\left(0,-8\right)$ and describe the rotation in words.

Given the rotation $\left(x,y\right)\mapsto \left(-x,-y\right)$, find the image of the preimage point $\left(-6,15\right)$ and describe the rotation in words.

Given the rotation $\left(x,y\right)\mapsto \left(-x,-y\right)$, find the image of the preimage point $\left(13,-11\right)$ and describe the rotation in words.

Given the rotation $\left(x,y\right)\mapsto \left(-x,-y\right)$, find the image of the preimage point $\left(0,0\right)$ and describe the rotation in words.