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If The First , Second And Last Terms Of An Arithmetic Series Are A, B And C Respectively Then The Number Of Terms Is
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The First Term Of An A.P. Is 2 And Common Difference Is 4 . The Sum Of Its 40 Terms Will Be
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The Different Between An Integer And Its Cube Is Divisible By
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The Ratio Of Sum Of M And N Term Of An A.P. Is M^2 :n^2, Then The Ratio Of M^th And N^th Term Will Be
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If N^th Term Of Tow A.P. Are 3n +8 And 7n+15 , Then Ratio Of Their 12th Terms Will Be
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The Four Arithmetic Means Between 3 And 23 Are
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If Sum Of Three Numbers Of An Arithmetic Sequence Is 15 And The Sum Of Their Squares Is 83 , Then The Numbers Are
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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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If |z-25i| Less Than = 15, Then |max.amp(z)- Min.amp (z)|=
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If Z1,z2 And Z3, Z4 Are Tow Pairs Of Cungugate Complex Number , Then Arg (z1/z4) + Arg (z2/z3) Equal
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The Maximum Distance From The Origin Of Coordinate To Point Z Satisfying The Equation |z+1/z|=a Is
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Given That Equation Z^2 + (p+iq)z + R+ Is =0, Where P, Q, R,s Are Real And Non-Zero Has A Real Root , Then
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Modified 5 Year Ago
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If (x+iy )(p+iq)=(x^+y^)i, Then
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If Z(1+a) = B +ic And A^2 +b^+ C^ = 1 , Then 1+iz/ 1-iz=
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If Siqma Ik = X+iy , Then The Value Of X And Y Are
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Modified 5 Year Ago
