[size=150][u][b]Conclusion[/b][/u][br][br]When we ask for the shortest distance of a point (say [i]A[/i]) to a line (or distance of a point [i]A [/i]from a line) what conditions must be satisfied?[br][/size]
[size=150][i] The length [b]AB[/b][/i][i] is at its shortest, [/i]when segment [i][b]AB [/b][/i]is perpendicular to line [i][b]CD. [br][b]( angle ABC = 90[/b][sup]o[/sup][b] )[/b][/b][br][/i][br]The [b][i]shortest distance [/i][/b]of a point to a line also simply referred to as [b]distance of a point to a line.[br][br][/b][/size][size=150][i][color=#0000ff]The distance from a point to the midpoint of the line segment is not the shortest distance![/color][/i][/size]