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Question
what is fg? fg =
Step1: Identify congruent - triangles
Since $\angle DEG=\angle FEG$, $\angle D = \angle F = 90^{\circ}$, and $EG$ is common to both $\triangle DEG$ and $\triangle FEG$, by the AAS (Angle - Angle - Side) congruence criterion, $\triangle DEG\cong\triangle FEG$.
Step2: Use congruence property
For congruent triangles $\triangle DEG$ and $\triangle FEG$, corresponding sides are equal. So $FG = DG$.
Step3: Find the length of $FG$
Given that $DG = 6$, then $FG=6$.
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$6$