Which of the following statements best explains why a divider is often preferred over a ruler when measuring the length of a line segment?

Consider a line segment AB, with a point C lying between A and B. The lengths of the segments are measured as follows: AB = 7 cm, AC = 3 cm, and CB = 4 cm. Is the equation AB = AC + CB satisfied?

If A, B, C are three points on a line such that AB = 5 cm, BC = 3 cm, and AC = 8 cm, which one of them lies between the other two?

What is the length of
$$\overline{MN}$$  

What is the length of
$$\overline{MB}$$  

What is the length of
$$\overline{AB}$$  

C is the midpoint. What is the length of

$$\overline{AB}$$  

C is the midpoint. What is the length of

$$\overline{CB}$$  

What is the length of
$$\overline{AC}$$  

E is the midpoint of PT. What is the measure of 
$$\overline{ET}$$  ?

E is the midpoint of PT. What is the measure of 
$$\overline{PE}$$  ?

P is the midpoint of HS. What is the measure of 
$$\overline{HP}$$  ?

B is the midpoint of AC.
  $$\overline{BC}$$  = 3.5 
$$\overline{AB}$$  = ?

B is the midpoint of AC.
  $$\overline{BC}$$  = 3.5 
$$\overline{AC}$$  = ?

B is the midpoint of AC.
  $$\overline{BC}$$  = 3.5 
$$\overline{AB}$$  = ?

E is the midpoint of PT. What is the measure of 
$$\overline{PE}$$  ?

Find PM and MQ, given that M is the midpoint of the segment.

If B is the midpoint of AC and C is the midpoint of BD, where A, B, C, D lie on a straight line, why does AB = CD?

If the sum of two sides is more than the third side then triangle cannot be formed.

An equilateral triangle is also an acute angled triangle.

8. The sum of the lengths of any two sides of a triangle is ——— than the third side.

A. greater than

B. less than

C. equal to

Which of the following sets of side lengths could produce a triangle. SELECT ALL THAT APPLY.

Will these three sides form a triangle?

Which set of side lengths will form a triangle?

Will these line segments form a triangle?