Question

if you are asked to find the midpoint of ( overline{qp} ), what are you trying to do? (1 point) calculate the point that divides ( overline{qp} ) into two equal parts. calculate the point that makes points ( q ) and ( p ) equal to each other. determine a third point that could make ( overline{qp} ) part of a triangle. make an approximate guess of the point that divides ( overline{qp} ) into two congruent parts

Explanation:

The midpoint of a segment divides it into two equal parts. So, finding the midpoint of \(\overline{QP}\) means calculating the point that splits \(\overline{QP}\) into two equal - length segments. The first option, "Calculate the point that divides \(\overline{QP}\) into two equal parts", matches this description. The second option is about making \(Q\) and \(P\) equal (which doesn't make sense in the context of a segment), the third is about a triangle - related point, and the fourth is an approximate guess, not the precise midpoint calculation.

Answer:

A. Calculate the point that divides \(\overline{QP}\) into two equal parts