Solver Find the Midpoint
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==section input Find the midpoint of A(*[input q=-2],*[input w=2]) and B(*[input e=-9],*[input r=7]). ==section solution Let C=the midpoint {{{x-coordinate of C=((x-coordinate of A)+(x-coordinate of B))/(2)}}} {{{x-coordinate of C=($q + $e)/(2)}}} *[assign t=$q + $e]{{{x-coordinate of C=$t/2}}} *[assign y=$t/2]{{{x-coordinate of C=$y}}} {{{y-coordinate of C=((y-coordinate of A)+(y-coordinate of B))/(2)}}} {{{y-coordinate of C=($w + $r)/(2)}}} *[assign a=$w +$r]{{{y-coordinate of C=$a/2}}} *[assign s=$a/2]{{{y-coordinate of C=$s}}} Therefore, The midpoint C is located at ($y,$s) ==section output ($y,$s) ==section check angle=40 angle1=50