Perpendicular Bisectors and Midpoints

To find the area of a triangle

To find the equation of a perpendicular bisector

To find the volume of a cylinder

To find the equation of a circle

It divides a line segment into three equal parts

It forms a 45-degree angle with a line segment

It divides a line segment into two equal parts and forms a 90-degree angle

It forms a 60-degree angle with a line segment

By adding the x-coordinates and y-coordinates separately and dividing by 3

By subtracting the x-coordinates and y-coordinates separately

By multiplying the x-coordinates and y-coordinates separately

By adding the x-coordinates and y-coordinates separately and dividing by 2

(5, 0)

(5, 1)

(6, 0)

(4, 0)

By dividing the difference in y-coordinates by the difference in x-coordinates

By subtracting the x-coordinates from the y-coordinates

By multiplying the x-coordinates and y-coordinates

By adding the x-coordinates and y-coordinates

-2

1

-1

2

2

-1/2

1/2

-2

1/2

-2

2

-1/2

(0, 0)

(5, 0)

(6, -2)

(4, 2)

y = mx + b

y = x + b

y = mx - b

y = m + bx