In \(\Delta ABC\) and \(\Delta PQR\), in a one to one correspondence of vertices, \(\dfrac{AB}{QR} = \dfrac{BC}{PR} = \dfrac{CA}{PQ}\), then ....................... statement is true.[Figure: a small triangle ABC with A at the top left, B below it an…

Q.1 (A)(1) In \(\Delta ABC\) and \(\Delta PQR\), in a one to one correspondence of vertices, \(\dfrac{AB}{QR} = \dfrac{BC}{PR} = \dfrac{CA}{PQ}\), then ....................... statement is true.

[Figure: a small triangle ABC with A at the top left, B below it and C to the right of B; a larger similarly shaped triangle with Q at the top, R below Q and P to the right of R, so that A corresponds to Q, B to R and C to P.]

A. \(\Delta PQR \sim \Delta ABC\)

B. \(\Delta PQR \sim \Delta CAB\)

C. \(\Delta CBA \sim \Delta PQR\)

D. \(\Delta BCA \sim \Delta PQR\)