Question

the figure on the right is a scaled copy of the figure on the left, though it might have also been rotated. answer attempt 1 out of 2 which side in the figure on the right corresponds to segment fc? what is the scale factor?

Explanation:

Step1: Identify corresponding sides

When two figures are scaled - copies, corresponding sides are in proportion. By observing the orientation and shape of the polygons, we can match the vertices. If we assume the correct correspondence of vertices, we can find the corresponding side.

Step2: Determine the scale - factor

The scale - factor \(k\) is the ratio of the length of a side in the scaled - copy to the length of the corresponding side in the original figure. Let the length of side \(FC\) in the left - hand figure be \(l_1\) and the length of its corresponding side in the right - hand figure be \(l_2\). Then \(k=\frac{l_2}{l_1}\). However, since no side - lengths are given, we can only determine the corresponding side.
The side in the figure on the right that corresponds to segment \(FC\) is \(RQ\).
Since no side - lengths are provided, we cannot calculate the scale - factor.

Answer:

The side that corresponds to segment \(FC\) is \(RQ\). The scale - factor cannot be determined with the given information.