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If Centre Of A Regular Hexagon Is At Origin And One Of The Vertex On Argand Diagram Is 1 + 2i Then Its Perimeter Is
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A Point Z Moves On Argand Diagram In Such A Way That | Z - 3i | = 2 Then Locus Will Be
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The Area Of The Triangle Whose Vertices Are Represented Complex Numbers 0, Z ,ze (0greater A Greater Pie
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If Z1= 1+ I , Z2 = -2+3i And Z3 = Ai/3 ,where I(sq) = -1 Are Collinear Then The Value Of A
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If Z1 And Z2 Are Two Complex Numbers Then | Z1 + Z2 | Is
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Suppose Z = X+ Iy Where X And Y Are Real Numbers And I = Root(-1) The Points (X,y) For Which Z- 1 / Z- I Is Real Lie On
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Let Z1= 2 + 3 I And Z2 = 3+ 4 I Be Two Points On The Complex Plane Then Set Of Complex Numbers Z Satisfies
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If Z1, Z2,z3 Are Collinear Points In Argand Plane Then
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If ( 1 + I Root( 3) ) Pw9 = A + Ib Then B Is Equal To
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