Finding the Midpoint of a Segment

Tom Rues, a math supervisor, explains how to find the midpoint of a segment using the midpoint formula. He introduces the formula, sets up an example with two points on a coordinate plane, and demonstrates the calculation process. The midpoint is calculated by averaging the x and y coordinates of the points. The result is presented in both fractional and decimal forms.

Who is the instructor for this lesson on finding the midpoint of a segment?

• Alice Johnson

• Tom Rues

• Jane Smith

• John Doe

What is the main topic of this lesson?

• Finding the area of a circle

• Understanding probability

• Calculating the midpoint of a segment

• Solving quadratic equations

Which mathematician's formulas are being used in this lesson?

• Pythagoras

• Euclid

• Newton

• Archimedes

What is required to use the midpoint formula?

• A single point

• Two points forming a segment

• Four points forming a rectangle

• Three points forming a triangle

On what type of plane can the segment be found?

• Coordinate plane

• Polar plane

• Cartesian plane

• Complex plane

What are the coordinates of the first point in the example?

• -3, 4

• 2, 1

• 5, -2

• 0, 0

What are the coordinates of the second point in the example?

• -3, 4

• 2, 1

• 0, 0

• 5, -2

How do you calculate the x-coordinate of the midpoint?

• Divide x-coordinates and add 2

• Multiply x-coordinates and divide by 2

• Subtract x-coordinates and divide by 2

• Add x-coordinates and divide by 2

How do you calculate the y-coordinate of the midpoint?

• Divide y-coordinates and add 2

• Multiply y-coordinates and divide by 2

• Add y-coordinates and divide by 2

• Subtract y-coordinates and divide by 2

What is the x-coordinate of the midpoint in the example?

• -2

• -1.5

• -0.5

• -1