Question

if triangle mno is congruent to triangle pqr, which of the following can you not conclude as being true? mn is congruent to pr angle m is congruent to angle p no is congruent to qr angle n is congruent to angle q

Explanation:

Step1: Recall congruent - triangle property

When \(\triangle MNO\cong\triangle PQR\), corresponding parts are congruent. That is, vertices \(M\) and \(P\), \(N\) and \(Q\), \(O\) and \(R\) correspond.

Step2: Analyze side - correspondence

The side \(MN\) corresponds to \(PQ\), not \(PR\).

Step3: Analyze angle - correspondence

Angle \(M\) corresponds to angle \(P\), side \(NO\) corresponds to side \(QR\), and angle \(N\) corresponds to angle \(Q\).

Answer:

A. MN is congruent to PR