To determine the value of (x) in Figure 2 where (AB) is a straight line, we'd need specific angle measurements or relationships provided in the figure. Typically, if angles around a point or along a straight line are given, you can use the property that the sum of angles on a straight line equals (180^\circ). Please provide the relevant angle information or relationships to calculate (x).
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.
ab is a straight line in the plane p.
the midpoint of
perpendicular
line segment, line ab, __ ab
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 perpendicular bisector of a line segment AB is the straight line perpendicular to AB through the midpoint of AB.
ab is a straight line in the plane p.
Given a straight line joining the points A and B, the perpendicular bisector is a straight line that passes through the mid-point of AB and is perpendicular to AB.
the midpoint of
perpendicular
line segment, line ab, __ ab
It would be a straight line of length bc
The ray opposite from ray BA is ray AB. These rays form a straight line.
Line BA
To find the length of segment AB, we can use the segment addition postulate, which states that the total length of a segment is equal to the sum of the lengths of its parts. Therefore, AB + BC = AC. Given that AC = 78 mm and BC = 29 mm, we can substitute these values into the equation to find AB: AB + 29 = 78. Solving for AB, we get AB = 78 - 29 = 49 mm.
Draw and label line Ab