Recent Questions
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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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Suppose A1,A2,A3,.......,A30 Are Thirty Sets Each Having 5 Elements And B1,B2,......,Bn Are N Sets Each With 3 Elements .
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If AN = { Ax : X Set Membership N } And BN Intersection CN = DN, Where B, C Set Membership N Are Relatively Prime, Then
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If A = { 1, 2, 3 }, B = { 1, 4, 6, 9 } And R Is A Relation From A To B Defined By X Is Greater Than Y . The Range Of R
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The Solution Set Of 8x = 6(mod14),x Set Membership Z, Are
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Let A Relation R Be Defined By R = { (4, 5); (1, 4); (4, 6); (7, 6); (3, 7) } Then R^-1oR Is
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Let L Denote The Set Of All Straight Lines In A Plane. Let A Relation R Be Defined By
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Let A = {2,4,6,8} . A Relation R On A Is Defined By R = { (2,4),(4,2),(4,6),(6,4) } . Then R Is
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Given The Relation R = { (1, 2), (2, 3) } On The Set A = { 1, 2, 3 }, The Minimum Number Of
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Let R Be A Relation On The Set N Of Natural Numbers Defined By
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Let R ={(1, 3), (2, 2), (3, 2)} And S = {(2, 1), (3, 2), (2, 3) } Be Two Relations On Set A = {1, 2, 3}. Then RoS =
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