To find GH, we can interpret the relationships between these segments in the context of geometry or algebra.
Assuming FG, FI, and HI are parts of a larger figure or sequence, we often look for patterns or proportional relationships. In this case, if we treat these lengths as segments along a line or in a geometric shape, we can attempt to establish a connection.
Given:
- FG = 2 units
- FI = 7 units
- HI = 1 unit
We would need additional information about how these segments relate to each other. If we assume, for instance, that these segments are consecutive segments on a line where GH follows HI, we can propose that:
GH might be the difference or addition of the segments we have. However, without a clear relationship defined between these segments, we can merely speculate.
In many geometric problems, what you know about the distances or lengths can determine unknown lengths based on rules or theorems. In this case, you might need to clarify what GH represents or find more context about the relationship between the given segments to calculate GH accurately.
In conclusion, without more information about the relationships or configurations of FG, FI, HI, and GH, we cannot definitively determine the length of GH.