The coordinates of midpoint of AC is M(x,y) = [tex][\frac{1}{2},1][/tex]
Concept:
- Firstly we will find the coordinates of A & C.
- We will apply midpoint formula to find the midpoint of AC.
How to solve the given question?
- From the figure, Coordinates of A are (-2,2) and C are (3,0)
- If M is the midpoint of AC, then by midpoint formula,
M(x,y) = [tex][\frac{x_1 + x_2}{2},\frac{y_1+y_2}{2} ][/tex]
∴ M(x,y) = [tex][\frac{-2+3}{2} , \frac{2+0}{2} ][/tex]
∴ M(x,y) = [tex][\frac{1}{2},1][/tex]
Thus, the coordinates of midpoint of AC is M(x,y) = [tex][\frac{1}{2},1][/tex]
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