Circle $M$ has radius $M N$, and Circle $P$ has radius $P Q$. Points $M$ and $P$ are distinct points. Complete the statements describing how to prove that the circles are similar.

Translate the center of circle $M$ onto the point $P$,

Then dilate the image of circle $M$ about its center by a scale factor of $\ldots \ldots$ because this sequence of similarity transformations maps one circle onto the other, the two circles are similar.