Initially, determine the perpendicular bisector equation for the specified line. This requires both the slope of the perpendicular line and a point. Step 1: Calculate the slope of the given line segment using the endpoints (10, 15) and (-20, 5), resulting in m=(15-5)/(10-(-20))=1/3 thus, the slope of the perpendicular line is its negative reciprocal, m=-3/1=-3 Step 2: Identify the midpoint as: x=(-20+10)/2=-5, y=(15+5)/2=10 (-5, 10) therefore, the equation for the perpendicular line in point-slope form is (y-10)=-3(x+5)
subsequently, substitute the given coordinates into the equation to discern which pair fits: (-8, 19): 19-10=9, -3(-8+5)=9, confirming that (-8, 19) is on the perpendicular line.
Examine the other pairs, and you’ll find that (1,-8) and (-5, 10) also satisfy the equation. The point (-5,10) is the midpoint.
631.72 = 33% of Realized Income <span> To find Realized Income, calculate: 631.72 /.33 = Realized Income </span> <span> Therefore, Realized Income equals 1914.30</span>
