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The diagram shows a straight line segment with points \( F \), \( G \), and \( H \). The distances between these points are labeled as follows:

- \( FG = 19 \)
- \( GH = 7 \)

To find the total length of \( FH \), we simply add the two given distances:

\[
FH = FG + GH = 19 + 7 = 26
\]

Thus, the length of \( FH \) is 26 units.

Would you like further details on this solution?

Here are 5 related questions:
1. How would the answer change if \( GH \) were 10 units instead of 7?
2. What if there were additional points between \( F \) and \( H \)? How would you calculate the total distance?
3. How can you apply this concept to real-world measurement problems?
4. Can you calculate the total length if the distances between points were given in different units, like meters and centimeters?
5. How would you approach this problem if the points formed a non-linear path?

**Tip:** When adding distances along a straight line, just sum up the lengths of each segment directly.

Find the length of FH in a straight line with segments FG = 19 and GH = 7.

Learn how to calculate the total length of line segment FH when FG = 19 and GH = 7. This problem uses basic geometry principles and is suitable for students in Grades 6-8.

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