Answer:
The coordinates of P is;

Step-by-step explanation:
Given that;
Point A is located at (7, -3) and point M is located at (-9,5).
And;
M is the midpoint of segment AP.
The coordinate of P will be represented by;

Using the formula for calculating midpoint;

Making x2 and y2 the subject of formula;

So, substituting the given coordinates;

So, we have;

And;

Therefore, the coordinates of P is;
