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Sagot :
Step-by-step explanation:
It appears you have provided an incomplete geometric problem involving line segments and their lengths. Let’s fill in the blanks with some logical assumptions and general geometric principles:
1. **AB is perpendicular to line segment ( BLANK )**:
To make sense of this statement, we need to specify a line segment to which AB is perpendicular. Let's assume AB is perpendicular to a line segment CD.
**Completed statement**: AB is perpendicular to line segment CD.
2. **If the length of EF is a units, then the length of GH is ( BLANK ) units**:
For this statement, it seems we need a relationship between the lengths of EF and GH. This could depend on various factors such as whether EF and GH are parallel, part of similar triangles, or related through some other geometric property.
Let's assume EF and GH are corresponding sides of two similar triangles.
**Completed statement**: If the length of EF is \(a\) units, then the length of GH is \(ka\) units, where \(k\) is the ratio of similarity between the two triangles.
### Final Completed Statements:
1. **AB is perpendicular to line segment CD.**
2. **If the length of EF is \(a\) units, then the length of GH is \(ka\) units.**
The exact value of \(k\) would depend on the specific geometric context provided by the problem.
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