The points $A(a, 0)$,$B(0, b)$,$C(c, 0)$,and $D(0, d)$ are such that $ac = bd$ and $a, b, c, d$ are all non-zero. Then the points:

  • A
    form a parallelogram
  • B
    do not lie on a circle
  • C
    form a trapezium
  • D
    are concyclic

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