Three quadrilaterals exist such that GHJKcong ASDF and GHJKcong VBNM If overline (MV) measures 3 cm, which other segment must measure 3 cm? overline (AF) overline (KJ) overline (FD) overline (GJ)

To solve this problem, we need to use the properties of congruent quadrilaterals.

Given information:
- $$GHJK \cong ASDF$$ and $$GHJK \cong VBNM$$
- $$\overline{MV}$$ measures 3 cm

Since $$GHJK \cong ASDF$$ and $$GHJK \cong VBNM$$ , we can conclude that the corresponding sides of these congruent quadrilaterals are also congruent.

Therefore, the segment that must measure 3 cm is $$\overline{KJ}$$ , as it corresponds to $$\overline{MV}$$ in the congruent quadrilateral $$VBNM$$ .

The correct answer is $$\overline{KJ}$$ .