Geometry: Division of Segments and Angles (Level 3 of 8)

The video tutorial covers basic examples of segment division, focusing on midpoints, bisectors, and trisectors. It explains how to identify congruent segments using midpoints and bisectors, calculate coordinates for trisected segments, and evaluate true or false statements about segment relations. The tutorial also demonstrates finding midpoints on a number line and drawing intersecting segments with specific conditions. The video concludes with a preview of more challenging examples in the next tutorial.

What is the result when a midpoint divides a segment?

• Four equal segments

• Three equal segments

• Two congruent segments

• Two unequal segments

If a segment is bisected, what can be said about the resulting segments?

• They are skew

• They are perpendicular

• They are parallel

• They are congruent

How many congruent segments result from trisecting a segment?

• Two

• Five

• Four

• Three

What is the length of each segment when a 21-unit segment is trisected?

• 7 units

• 5 units

• 8 units

• 6 units

What is the midpoint of a segment with endpoints at -2 and 2?

• 1

• 2

• 0

• -1

When two segments intersect but do not bisect each other, what is true?

• They are congruent

• They do not divide each other into equal parts

• They form a right angle

• They are parallel

If segment CD bisects segment RS, but RS does not bisect CD, what can be inferred?

• RS is divided into two equal parts

• CD is longer than RS

• CD is divided into two equal parts

• RS is longer than CD