Question

connecting a word to the properties of a trans a rigid transformation can also be referred to as an isometric transformation. the prefix \iso-\ means \of the same\ and \-metric\ means \measure.\ how does the meaning of the word isometric relate to determining if an isometric transformation occurred?

Explanation:

Since "iso -" means same and "-metric" means measure, an isometric transformation implies that measures (like lengths, angles) remain the same. So, to check if an isometric transformation occurred, we look for unchanged measures in the pre - and post - transformation figures.

Answer:

If the measures (such as lengths of sides and measures of angles) of a figure before and after a transformation are the same, then an isometric transformation has occurred.