The diagram shows a circle with center $S$, and it appears that we have a quadrilateral inscribed in the circle, labeled $AHMP$. The given angle $\angle HAM$ is $125^\circ$. We are likely required to find the measure of angle $\angle MXP$ based on the information provided.

Since $AHMP$ is a cyclic quadrilateral (a quadrilateral inscribed in a circle), we can use the properties of cyclic quadrilaterals:

1. Opposite angles of a cyclic quadrilateral sum to $180^\circ$.

Given:

• $\angle HAM = 125^\circ$
• Therefore, the opposite angle $\angle HPM$ will be: $\angle HPM = 180^\circ - 125^\circ = 55^\circ$

If we assume $\angle MXP$ is related by either being vertically opposite or directly calculated from adjacent known angles, we could proceed further. However, if the problem involves finding $\angle MXP$, it would likely be linked by either triangle properties or angle relationships within the cyclic quadrilateral.

Could you confirm if the task is to find $\angle MXP$ specifically, or is there another angle or value needed?