6. In triangles \(DEF\) and \(PQR\), if \(\angle D = \angle Q\) and \(\angle R = \angle E\), which is not true?
\(\dfrac{EF}{PR} = \dfrac{DF}{PQ}\)
\(\dfrac{DE}{PQ} = \dfrac{EF}{RP}\)
\(\dfrac{DE}{QR} = \dfrac{DF}{PQ}\)
\(\dfrac{EF}{RP} = \dfrac{DE}{QR}\)
Step 1: We are told that \(\angle D = \angle Q\) and \(\angle R = \angle E\).
Step 2: From this, we know the triangles are similar by the AA (Angle-Angle) similarity rule.
Step 3: In similar triangles, equal angles tell us which vertices correspond:
Step 4: So the corresponding sides are:
Step 5: Now check each option:
Step 6: Therefore, option (B) is not true.