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Question

If 2z1−3z2−z3=0,then z1,z2,z3 are

A
three vertices of a rhombus
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B
three vertices of a triangle
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C
three points are collinear
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D
None of these
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Solution

The correct option is A three points are collinear
2z13z2z3=0
2z1=3z2+z3
z1=3z2+z32
Therefore,
z1,z2,z3 are collinear.
Hence, option 'C' is correct.

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