1. The problem asks to write a congruency statement for triangles \(\triangle JKL\) and \(\triangle QRS\) given that \(\triangle JKL \cong \triangle QRS\).
2. A congruency statement matches corresponding vertices of congruent triangles in order. This means \(J\) corresponds to \(Q\), \(K\) corresponds to \(R\), and \(L\) corresponds to \(S\).
3. Therefore, the congruency statement is:
$$\triangle JKL \cong \triangle QRS$$
which implies:
- \(J \leftrightarrow Q\)
- \(K \leftrightarrow R\)
- \(L \leftrightarrow S\)
This means side \(JK\) corresponds to side \(QR\), side \(KL\) corresponds to side \(RS\), and side \(JL\) corresponds to side \(QS\).
4. This congruency statement is the formal way to express that the two triangles are congruent with matching vertices in the order given.
Final answer:
$$\triangle JKL \cong \triangle QRS$$
Triangle Congruency F1559C
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