If in two triangles $ABC$ and $PQR$,$\frac{AB}{QR} = \frac{BC}{PR} = \frac{CA}{PQ}$,then

  • A
    $\triangle PQR \sim \triangle ABC$
  • B
    $\triangle PQR \sim \triangle CAB$
  • C
    $\triangle CBA \sim \triangle PQR$
  • D
    $\triangle BCA \sim \triangle PQR$

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