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5 Years Ago

Givev Z =(1+i Root3 )100, Then Re(z)/Im(z) Equal

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Modified 5 Year Ago
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5 Years Ago

(- Root3 + I) ^53 Where I^2 = -1 Is Equal To

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Modified 5 Year Ago
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5 Years Ago

If A Is A Complex Number Such That A^2-a+1 =o Then A^2011=

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Modified 5 Year Ago
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(1-w+w^2)(1-w^2+w^4)(1-w^4+w^8)....to 2n Factors Is

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Modified 5 Year Ago
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5 Years Ago

If 1,w,w^2 Are Three Cube Roots Of Unity, Then ( A+bw+ Cw^2)3 + (a+bw^2+ Cw)^3 Is Equal To, If A+b+c=0

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Modified 5 Year Ago
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5 Years Ago

If Cube Root Of 1 Is W, Then The Value Of (3+w+3w^2)^4 Is

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Modified 5 Year Ago
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5 Years Ago

If N Is A Positive Integer , Then (1 + I Root 3 ) Power N + ( 1 - I Root 3) Power N Is Equal To

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Modified 5 Year Ago
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5 Years Ago

If W Is An N^th Root Of Unity , Other Than Unity , Then The Value Of 1+w+w^2 + ....+ W^n-1 Is

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Modified 5 Year Ago
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5 Years Ago

The Value Of A+bw+cw^2/b+cw+aw + A+bw+cw^2/c+aw+bw^2 Will Be

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Modified 5 Year Ago
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5 Years Ago

If N Is Positive Integer , Then ( 1+i)^n + ( 1- I)^n Is Equal To

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Modified 5 Year Ago
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5 Years Ago

The Value Of (1-w+w^2)(1-w^2+w)6, Where W, W^2 Are Cube Roots Of Unity

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Modified 5 Year Ago
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5 Years Ago

If Log ( | Z(sq) | - | Z | +1/2+|z| ) Smaller Thn 2 Then Locus Of Z Is

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Modified 5 Year Ago
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5 Years Ago

The Region Of Argand Plane Defined By | Z- 1 | + | Z+ 1 | Greater Equal 4 Is

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Modified 5 Year Ago
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5 Years Ago

The Region On The Complex Plane For Which |z-a/z+ Abar | = 1

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Modified 5 Year Ago
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5 Years Ago

When Z+i/z+2 Is Purely Imaginary The Lucus Of Described By The Point Z In The Argand Diagram Is A

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Modified 5 Year Ago
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5 Years Ago

Let Z1 And Z2 Be Two Complex Numbers Such That Z1/z2+ Z2/z1 = 1 Then

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Modified 5 Year Ago
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5 Years Ago

If Z1,z2,z3 Are Affixes Of The Vertices A,B,C Respectively Of A Triangle ABC HAVING Centriid At G Such That Z= 0 Is The Mid Point Of AG Then

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Modified 5 Year Ago
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5 Years Ago

If The Points P1 And P2 Represent Two Complex Number Z1 And Z2 Then The Point P3 Represent The

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Modified 5 Year Ago
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5 Years Ago

If P, Q,R,S Are Represented By The Complex Numbers 4+ I , 1+6i , -4 + 3i , -1 - 2i Respectively Then PQRS Is A

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Modified 5 Year Ago
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5 Years Ago

Let Z1,z2, Z3 Be Three Vertices Of An Equilateral Triangle Circumscribing The Circle | Z| = 1/2 . If Z1 = 1/2 + (root 3)I And Z1,z2,z3 Are In Anticlockwise Sense Then Z2 Is

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Modified 5 Year Ago
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5 Years Ago

In The Argand Plane The Vector Z = 4 - 3i Is Turned In The Clockwise Sense Through 180 Degree And Stretched Three Times . The Complex Number Represented By The New Vector

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Modified 5 Year Ago
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5 Years Ago

In The

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Modified 5 Year Ago
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5 Years Ago

If | Z -2 - 3i | + | Z+2-6i | = 4 Where I = Root ( -1) Then Locus Of P( Z) Is

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Modified 5 Year Ago
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5 Years Ago

If The Imaginary Part Of 2z + 1 / Iz + 1 Is -2 Then The Locus Of The Point Representing Z In The Complex Plane Is

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Modified 5 Year Ago
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120 views
5 Years Ago

The Number Of Non Zero Intergal Solution Of The Equation | 1 - I| = 2 Is

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Modified 5 Year Ago
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5 Years Ago

1+ 7 I / ( 2 - I )(sq)

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Modified 5 Year Ago
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5 Years Ago

If Y = Cos + Sin Then The Value Of Y + 1/y Is

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Modified 5 Year Ago
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5 Years Ago

Real Part Of Epw 10 Is

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Modified 5 Year Ago
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5 Years Ago

If ( 1 + I Root( 3) ) Pw9 = A + Ib Then B Is Equal To

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Modified 5 Year Ago
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5 Years Ago

If -1+ Root(-3) = Re(i) , The Thita Is Equal To

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Modified 5 Year Ago

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Popular Questions

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285 of 46300 Questions

Recent Questions

Givev Z =(1+i Root3 )100, Then Re(z)/Im(z) Equal

(- Root3 + I) ^53 Where I^2 = -1 Is Equal To

If A Is A Complex Number Such That A^2-a+1 =o Then A^2011=

(1-w+w^2)(1-w^2+w^4)(1-w^4+w^8)....to 2n Factors Is

If 1,w,w^2 Are Three Cube Roots Of Unity, Then ( A+bw+ Cw^2)3 + (a+bw^2+ Cw)^3 Is Equal To, If A+b+c=0

If Cube Root Of 1 Is W, Then The Value Of (3+w+3w^2)^4 Is

If N Is A Positive Integer , Then (1 + I Root 3 ) Power N + ( 1 - I Root 3) Power N Is Equal To

If W Is An N^th Root Of Unity , Other Than Unity , Then The Value Of 1+w+w^2 + ....+ W^n-1 Is

The Value Of A+bw+cw^2/b+cw+aw + A+bw+cw^2/c+aw+bw^2 Will Be

If N Is Positive Integer , Then ( 1+i)^n + ( 1- I)^n Is Equal To

The Value Of (1-w+w^2)(1-w^2+w)6, Where W, W^2 Are Cube Roots Of Unity

If Log ( | Z(sq) | - | Z | +1/2+|z| ) Smaller Thn 2 Then Locus Of Z Is

The Region Of Argand Plane Defined By | Z- 1 | + | Z+ 1 | Greater Equal 4 Is

The Region On The Complex Plane For Which |z-a/z+ Abar | = 1

When Z+i/z+2 Is Purely Imaginary The Lucus Of Described By The Point Z In The Argand Diagram Is A

Let Z1 And Z2 Be Two Complex Numbers Such That Z1/z2+ Z2/z1 = 1 Then

If Z1,z2,z3 Are Affixes Of The Vertices A,B,C Respectively Of A Triangle ABC HAVING Centriid At G Such That Z= 0 Is The Mid Point Of AG Then

If The Points P1 And P2 Represent Two Complex Number Z1 And Z2 Then The Point P3 Represent The

If P, Q,R,S Are Represented By The Complex Numbers 4+ I , 1+6i , -4 + 3i , -1 - 2i Respectively Then PQRS Is A

Let Z1,z2, Z3 Be Three Vertices Of An Equilateral Triangle Circumscribing The Circle | Z| = 1/2 . If Z1 = 1/2 + (root 3)I And Z1,z2,z3 Are In Anticlockwise Sense Then Z2 Is

In The Argand Plane The Vector Z = 4 - 3i Is Turned In The Clockwise Sense Through 180 Degree And Stretched Three Times . The Complex Number Represented By The New Vector

In The

If | Z -2 - 3i | + | Z+2-6i | = 4 Where I = Root ( -1) Then Locus Of P( Z) Is

If The Imaginary Part Of 2z + 1 / Iz + 1 Is -2 Then The Locus Of The Point Representing Z In The Complex Plane Is

The Number Of Non Zero Intergal Solution Of The Equation | 1 - I| = 2 Is

1+ 7 I / ( 2 - I )(sq)

If Y = Cos + Sin Then The Value Of Y + 1/y Is

Real Part Of Epw 10 Is

If ( 1 + I Root( 3) ) Pw9 = A + Ib Then B Is Equal To

If -1+ Root(-3) = Re(i) , The Thita Is Equal To

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