Ab+bc=ac
the world is an oval so ab make a line so if you dived what you said by 2 it equals 3
If point b is in between points a and c, then ab +bc= ac by the segment addition postulate...dont know if that was what you were looking for... but that is how i percieved that qustion.
The answer will depend on what the shape is!
midpoint postulate
Side Angle Side postulate.
No, because Segment Construction Postulate may be use in any rays,there is exactly one point at a given distance from the end of the ray and in Segment Addition Postulate is is you may add only the Lines.
Both state that the whole is equal to the sum of the component parts.
AB plus BC equals AC is an example of the Segment Addition Postulate in geometry. This postulate states that if point B lies on line segment AC, then the sum of the lengths of segments AB and BC is equal to the length of segment AC. It illustrates the relationship between points and segments on a line.
the world is an oval so ab make a line so if you dived what you said by 2 it equals 3
Segment position postulate
The postulate states that given any straight line segment, a circle can be drawn having the segment as radius and one endpoint as centre. I am not sure that there is more information than that!
If point b is in between points a and c, then ab +bc= ac by the segment addition postulate...dont know if that was what you were looking for... but that is how i percieved that qustion.
The segment addition postulate states that if point B lies on line segment AC, then AB + BC = AC. This can be modeled in a real-world scenario, such as measuring distances on a map. For instance, if a person walks from point A to point B (2 miles) and then from point B to point C (3 miles), the total distance from A to C is the sum of the two segments, which is 5 miles. This illustrates how the postulate applies to linear distances in everyday situations.
Some branches of quantum physics postulate properties and phenomena that are not observed in classical physics. The Addition Postulate is one of several in geometry that are always accepted as true and correct.
A straight line segment can be drawn joining any two points.
To prove that segments are equal, you can use various methods, such as the Segment Addition Postulate, which states that if two segments are composed of the same subsegments, they are equal. Additionally, you can employ the properties of congruence, such as the Reflexive Property (a segment is equal to itself), or the Transitive Property (if segment AB is equal to segment CD, and segment CD is equal to segment EF, then segment AB is equal to segment EF). Geometric constructions and the use of measurement tools can also provide empirical evidence of equal lengths.
The answer will depend on what the shape is!