On a number line, point B will appear at the position defined by its numerical value. If the segment BA is defined, point B will be located at the position corresponding to its value, while point A will be at its own numerical value. The distance and direction from A to B can be determined based on the specific values assigned to each point.
In a number line, point A will appear to the left of point B if A is less than B. Conversely, if A is greater than B, it will appear to the right of B. If A and B are equal, they will occupy the same point on the number line.
It will appear to the right of B.
If A is greater than B, then A will appear to the right of B on the number line. This means that the value of A is larger than the value of B, so when plotted, A will be positioned at a point that is further away from zero compared to B.
[(aa + bb) + (ab+ba)(aa+bb)*(ab+ba)]*[a + (ab+ba)(aa+bb)*b]
The ray opposite to (BA) is the ray that starts at point (B) and extends infinitely in the direction opposite to point (A). In geometric terms, if (A) is in the direction of the ray (BA), then the ray opposite to (BA) can be denoted as (BF), where (F) is a point such that the line segment (ABF) forms a straight line with (B) in the middle. Thus, the ray opposite to (BA) is often expressed as (B) to (A's) opposite direction.
It will appear to the right of B.
to the left of B
in exactly the same location as A apex
In exactly the same location as B
If A is greater than B, then A will appear to the right of B on the number line. This means that the value of A is larger than the value of B, so when plotted, A will be positioned at a point that is further away from zero compared to B.
Somewhere on the line, at a distance that is A times the unit distance from the origin.
[(aa + bb) + (ab+ba)(aa+bb)*(ab+ba)]*[a + (ab+ba)(aa+bb)*b]
A Line Bisector
The ray opposite to (BA) is the ray that starts at point (B) and extends infinitely in the direction opposite to point (A). In geometric terms, if (A) is in the direction of the ray (BA), then the ray opposite to (BA) can be denoted as (BF), where (F) is a point such that the line segment (ABF) forms a straight line with (B) in the middle. Thus, the ray opposite to (BA) is often expressed as (B) to (A's) opposite direction.
Yes, straight line AB is the same as straight line BA. Both represent the same geometric line segment connecting points A and B, regardless of the order of the points. The direction does not change the line itself; thus, AB and BA are equivalent.
The GCF of ba and b is b. That factors to b(a - 1)
a a a a a b a ba ba b#