Use the number line to answer the question.

Which segment is congruent to segment GJ?

A. HL
B. MO
C. KN
D. IM

To determine which segment is congruent to segment GJ, we first need to locate segment GJ on the number line.

Let's assume that segment GJ starts at point G and ends at point J.

Now, we need to locate point G on the number line. Next, based on the given options, we need to find a segment that starts and ends at these points.

Looking at the options:
A. HL - This segment starts at point H and ends at point L. It does not correspond to segment GJ.
B. MO - This segment starts at point M and ends at point O. It does not correspond to segment GJ.
C. KN - This segment starts at point K and ends at point N. It does not correspond to segment GJ.
D. IM - This segment starts at point I and ends at point M. It corresponds to segment GJ.

Therefore, the segment that is congruent to segment GJ is segment IM, which is option D.

In order to determine which segment is congruent to segment GJ, we need to locate segment GJ on the number line. However, since no number line has been provided as part of the question, it is not possible to proceed with answering this question step-by-step. To accurately determine which segment is congruent to segment GJ, a visual representation of the number line showing the segments is necessary.

To determine which segment is congruent to segment GJ using the number line, we need to compare the lengths of the segments.

Let's locate the points G and J on the number line. Suppose the number line starts at 0, and we assign each point a value. For example, if G is at the point 3 and J is at the point 6, segment GJ would have a length of 6 - 3 = 3 units.

Now, we will locate the other segments - HL, MO, KN, and IM - on the number line and calculate their lengths.

After locating the endpoints of each segment, find the difference between the coordinates of the endpoints to determine the length of each segment.

For example, if HL starts at 1 and ends at 4, the length of segment HL would be 4 - 1 = 3 units.

Carefully calculate the lengths of all the segments and compare them to the length of segment GJ. The segment that has the same length as GJ is the one that is congruent to it.