A perpendicular bisector of a line segment is a line segment perpendicular to and passing through the midpoint of the line.
To find equation of perpendicular bisector, we follow the steps given below.
Step 1 :
Find the midpoint of the line segment for which we have to find the perpendicular bisector.
Step 2 :
Find the slope of the line segment.
Step 3 :
Find the slope of the perpendicular line using the formula -1/m. Here m is slope of the given line.
Step 4 :
To find equation of the perpendicular line, we use the formula given below.
(y - y1) = -1/m (x - x1)
Write an equation for the perpendicular bisector of the line segment joining
Problem 1 :
A(1, 4) and B(6, -6)
Problem 2 :
A(-3, -5) and B(9, -2)
Problem 3 :
A(5, 10) and B(10, 7)
Problem 4 :
A (-3, 4) and B (5, 6)
Problem 5 :
A (3, 8) and B (7, 14)
Problem 6 :
A (-5, 6) and B (1, 8)
Problem 7 :
A (-3, -6) and B (-1, 2)
1) 2x - 4y = 11
2) 8x + 2y = 17
3) 10x - 6y = 24
4) y = -4x + 9.
5) 2x + 3y = 43.
6) y = -3x + 1.
7) x + 4y = -10.
May 21, 24 08:51 PM
May 21, 24 08:51 AM
May 20, 24 10:45 PM