Question

complete the congruence statement. jihg ≅

Explanation:

Step1: Analyze the properties of congruent quadrilaterals

Congruent quadrilaterals have corresponding sides and angles equal.

Step2: Match the vertices

Since \(JIHG\) is a quadrilateral, and considering the order of vertices (corresponding sides and angles), we can observe that if we rotate or re - label, the congruent quadrilateral will have the same side lengths (\(43\) mm for all sides) and angle measures (\(41^{\circ}\) and \(139^{\circ}\) in the same order).

Answer:

\(JIHG\cong GHJI\) (Note: There could be other correct vertex - orderings as long as the correspondence of sides and angles is maintained. For example, if we consider the order of vertices based on the sequence of side lengths and angles, another possible answer could be \(IHGJ\) depending on the initial vertex - assignment convention, but \(GHJI\) is a common one when following the pattern of side - length and angle - measure correspondence)