$$ \Delta \mathrm{JKL} \cong \Delta \mathrm{GHI} $$. Complete the congruence statement. $$ \Delta \mathrm{GIH} \cong ? $$ $$ \Delta \mathrm{GIH} \cong \Delta \square $$

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Given that $$ \Delta \mathrm{JKL} \cong \Delta \mathrm{GHI} $$, we know that the corresponding angles and sides of these triangles are equal.

To complete the congruence statement for $$ \Delta \mathrm{GIH} $$, we need to identify the corresponding triangle that is congruent to it. Since $$ \Delta \mathrm{JKL} $$ is congruent to $$ \Delta \mathrm{GHI} $$, we can deduce the following correspondences:

- $$ \mathrm{J} $$ corresponds to $$ \mathrm{G} $$
- $$ \mathrm{K} $$ corresponds to $$ \mathrm{H} $$
- $$ \mathrm{L} $$ corresponds to $$ \mathrm{I} $$

Now, since we are looking for a triangle that is congruent to $$ \Delta \mathrm{GIH} $$, we can use the corresponding vertices:

- $$ \Delta \mathrm{GIH} $$ corresponds to $$ \Delta \mathrm{JKL} $$ based on the congruence.

Thus, we can complete the statement as follows:

$$
\Delta \mathrm{GIH} \cong \Delta \mathrm{JKL}
$$

So the final answer is:

$$
\Delta \mathrm{GIH} \cong \Delta \mathrm{JKL}
$$
$$ \Delta \mathrm{GIH} \cong \Delta \mathrm{JKL} $$

\( \Delta \mathrm{JKL} \cong \Delta \mathrm{GHI} \). Complete the congruence statement. \( \Delta \mathrm{GIH} \cong ? \) \( \Delta \mathrm{GIH} \cong \Delta \square \)

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