Question

determine a series of transformations that would map figure n onto figure o. answer attempt 1 out of 2 a rotation of erclockwise about the origin followed by a translation unit(s).

Explanation:

Step1: Analyze the rotation

First, observe the orientation of the two figures. A \(180^{\circ}\) clockwise rotation about the origin changes the coordinates \((x,y)\) of a point to \((-x,-y)\). This rotation will align the orientation of Figure \(N\) closer to Figure \(O\).

Step2: Analyze the translation

After the rotation, count the vertical distance between the rotated - Figure \(N\) (after \(180^{\circ}\) rotation) and Figure \(O\). By counting the units on the \(y\) - axis, we find that we need to move the rotated figure up \(12\) units.

Answer:

A rotation of \(180^{\circ}\) clockwise about the origin followed by a translation up \(12\) unit(s).