Question

question 4 of 10
if \\( \triangle abc\cong\triangle mno \\) and \\( \triangle mno\cong\triangle pqr \\), then \\( \triangle abc\cong\triangle pqr \\) by
the transitive property.

a. true
b. false

Explanation:

Step1: Recall the transitive property of congruence

The transitive property states that if \(a = b\) and \(b = c\), then \(a = c\). In the context of congruent triangles, if \(\triangle ABC\cong\triangle MNO\) (which means they have the same shape and size) and \(\triangle MNO\cong\triangle PQR\) (same shape and size), then \(\triangle ABC\) and \(\triangle PQR\) must also have the same shape and size.

Answer:

A. True