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5 Years Ago

The Complex Numbers Z1,z2,z3,are The Vertices Of A Triangle Then A Complex Numbers Z Which Make A Triangle Then A Complex Number Z Which Make The Triangle Into Parallelogram

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5 Years Ago

ABCD Is The Rhombus . Its Diagonals AC And BD Intrect At The Point M And Satisfy BD = 2AC .IF The Points D And M Represented The Complex Number 1 + I And 2 - J Respectively Then A Represent The

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5 Years Ago

If Z1,z2,z3,z4,are The Affixes Of Four Points In The Argand Plane And Z Is The Affix Of A Point Such That |z-z1|=|z-z2|=|z-z3|=|z-z4| Then Z1,z2,z3,z4 Are

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5 Years Ago

The Vertices B And D Of A Parrelogram Are 1 - 2i And 4 + 2i . If The Diagonals Are A Right Angles And AC = 2BD , The Complex Number Representing A Is

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5 Years Ago

The Vertices B And D Of The Parallelogram Are 1- 2i And 4 + 2i . If The Diagonals Are At Right Angles And AC = 2BD The Complex Numbers Representing A Is

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5 Years Ago

Let A Be A Complex Numbers Such That |a| Less 1 And Z1,z2........be Vertices Of A Polygon Such That Zkb= 1 + A + A(sq)+....+a Pw(k-1) Then Vertices Of The Polygon Lie Within A Circle

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5 Years Ago

If W Is A Complex Number Satisfying | W + 1/w | =2 Then Maximum Distance Of W From Origin Is

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5 Years Ago

If | Z | = 2 Then The Position Representing The Complex Numbers - 1 + 5 Will Lie On

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5 Years Ago

Th Equation Zz(bar) + Az(bar) +a(bar)z + B = 0, B Relate R Represent A Circle If

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5 Years Ago

R ( Z2 ) = 1 Represent By

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5 Years Ago

If Z = X+ Iy Is A Complex Number Satisfying | Z+ I/2 | (sq)= | Z- I/2|(sq) The Locus Of Z Is

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5 Years Ago

The Locus Represented By |z- I | =|z+i|is

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5 Years Ago

If The Area Of The Triangle Formed By The Points Z,z + Iz And Is On The Complex Plane Is 18 Then The Value Of | Z | Is

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5 Years Ago

In The Argand Diagram, If O,P,Q Represent Respectively The Origin The Complex Number Z And Z + Iz The The Angle OPQ

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Sadhil 5 Years Ago

If Arg (z - A) = Pie/4 Where A Denote R , The Locus Of Z Relate C Is A

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5 Years Ago

If Z1,z2,relate To C Then

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5 Years Ago

Which One Of The Following Statement Is True

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5 Years Ago

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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5 Years Ago

If Complex Numbers Z1,z2,and Z3 Represent The Vertices A,B And C Respectively Of An Isosceles Triangle ABC Of Which Angle C Right Angle The Correct Statement Is

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5 Years Ago

A Point Z Moves On Argand Diagram In Such A Way That | Z - 3i | = 2 Then Locus Will Be

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5 Years Ago

If Z= X + Iy And | Z - Zi | = 1 Then

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5 Years Ago

If Iz3 -z2 +z+I = 0 Then Z Lies On

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5 Years Ago

The Locus Of Z Such That |1 + Iz /z +I | = 1 Is

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5 Years Ago

The Area Of The Triangle Whose Vertices Are Represented Complex Numbers 0, Z ,ze (0greater A Greater Pie

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Modified 5 Year Ago
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5 Years Ago

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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5 Years Ago

If Z1 And Z2 Are Two Complex Numbers Then | Z1 + Z2 | Is

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5 Years Ago

If P,Q,R Are Angles Of An Isosceles Triangle And Angle P = Pie/2 Then The Value

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5 Years Ago

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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Modified 5 Year Ago
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5 Years Ago

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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5 Years Ago

The Locus Of The Points Z Which Satisfy The Condition Arg ( Z- I/ Z+1)

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Modified 5 Year Ago

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31 of 46300 Questions

Recent Questions

The Complex Numbers Z1,z2,z3,are The Vertices Of A Triangle Then A Complex Numbers Z Which Make A Triangle Then A Complex Number Z Which Make The Triangle Into Parallelogram

ABCD Is The Rhombus . Its Diagonals AC And BD Intrect At The Point M And Satisfy BD = 2AC .IF The Points D And M Represented The Complex Number 1 + I And 2 - J Respectively Then A Represent The

If Z1,z2,z3,z4,are The Affixes Of Four Points In The Argand Plane And Z Is The Affix Of A Point Such That |z-z1|=|z-z2|=|z-z3|=|z-z4| Then Z1,z2,z3,z4 Are

The Vertices B And D Of A Parrelogram Are 1 - 2i And 4 + 2i . If The Diagonals Are A Right Angles And AC = 2BD , The Complex Number Representing A Is

The Vertices B And D Of The Parallelogram Are 1- 2i And 4 + 2i . If The Diagonals Are At Right Angles And AC = 2BD The Complex Numbers Representing A Is

Let A Be A Complex Numbers Such That |a| Less 1 And Z1,z2........be Vertices Of A Polygon Such That Zkb= 1 + A + A(sq)+....+a Pw(k-1) Then Vertices Of The Polygon Lie Within A Circle

If W Is A Complex Number Satisfying | W + 1/w | =2 Then Maximum Distance Of W From Origin Is

If | Z | = 2 Then The Position Representing The Complex Numbers - 1 + 5 Will Lie On

Th Equation Zz(bar) + Az(bar) +a(bar)z + B = 0, B Relate R Represent A Circle If

R ( Z2 ) = 1 Represent By

If Z = X+ Iy Is A Complex Number Satisfying | Z+ I/2 | (sq)= | Z- I/2|(sq) The Locus Of Z Is

The Locus Represented By |z- I | =|z+i|is

If The Area Of The Triangle Formed By The Points Z,z + Iz And Is On The Complex Plane Is 18 Then The Value Of | Z | Is

In The Argand Diagram, If O,P,Q Represent Respectively The Origin The Complex Number Z And Z + Iz The The Angle OPQ

If Arg (z - A) = Pie/4 Where A Denote R , The Locus Of Z Relate C Is A

If Z1,z2,relate To C Then

Which One Of The Following Statement Is True

If Centre Of A Regular Hexagon Is At Origin And One Of The Vertex On Argand Diagram Is 1 + 2i Then Its Perimeter Is

If Complex Numbers Z1,z2,and Z3 Represent The Vertices A,B And C Respectively Of An Isosceles Triangle ABC Of Which Angle C Right Angle The Correct Statement Is

A Point Z Moves On Argand Diagram In Such A Way That | Z - 3i | = 2 Then Locus Will Be

If Z= X + Iy And | Z - Zi | = 1 Then

If Iz3 -z2 +z+I = 0 Then Z Lies On

The Locus Of Z Such That |1 + Iz /z +I | = 1 Is

The Area Of The Triangle Whose Vertices Are Represented Complex Numbers 0, Z ,ze (0greater A Greater Pie

If Z1= 1+ I , Z2 = -2+3i And Z3 = Ai/3 ,where I(sq) = -1 Are Collinear Then The Value Of A

If Z1 And Z2 Are Two Complex Numbers Then | Z1 + Z2 | Is

If P,Q,R Are Angles Of An Isosceles Triangle And Angle P = Pie/2 Then The Value

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

Let Z1= 2 + 3 I And Z2 = 3+ 4 I Be Two Points On The Complex Plane Then Set Of Complex Numbers Z Satisfies

The Locus Of The Points Z Which Satisfy The Condition Arg ( Z- I/ Z+1)

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