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For The Real Parameter T, The Locus Of The Complex Number
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If - Pie < Arg (z) < - Pie/2, Then Arg Z Not - Arg(- Z Not) Is
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If W Is A Cube Root Of Unity, Then The Value Of
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If 1, W, W^2 Are The Cube Roots Of Unity Then
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The Sum Of Amplitude Of Z And Another Complex Number Is Pie. The Other Cimplex Number Can Be Written
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Let W Be An Imaginary Cube Roots Of Unity Then The Value Of
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If Z = -2/1+under Root 3 I, Then The Value Of Arg (z) Is
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Find The Value Of (1+2w+w^2)^3n - ( 1+w+2w^2)^3n=
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The Value Of I^1/3 Is
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If ( 1+ I Root 3/1- I Root 3)^n Is An Integer, Then N Is
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If Z≠1 And Z^2/z-1is Real, Then The Point Represented By The Complex Number Z Lies
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If Z^2+z+1 =0, Where Z Is A Complex Number Then The Value Of
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If W = Z/z-1/3i And |w| = 1, Then Z Lies On
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If Z^2 - 1 |=| Z|^2 + 1, Then Z Lies On
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Let Z,w Be Complex Numbers Such That Znot + Iwnot = 0 And Arg Zw = Pie , Then Arg Z Equals To
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If Z And W Are Non-zero Complex Numbers Such That |zw| = 1 And Arg(z) - Arg(w) = Pie/2, Then Znotw Is Equal To
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If Z1,z2,z3 Are Non-zero ,non Collinear Complex Numbers Such That 2/z1=1/z2/1/z3 Then
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If Z1,z2,z3,z4 Are Represented By The Vertices Of A Rhombus Taken In The Anticlockwise Order Then
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If |z+1| = Root2 |z-1|, Then The Locus Described By The Point Z In The Argand Diagram Is A
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Length Of The Line Segment Joining The Point -1-i And 2+3i Is
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If Z1 And Z2 Be Tow Complex Number , Then Re (z1,z2)=
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If Z^ +z |z| +|z|^2 = 0, Then The Locus Of Z Is
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