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

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If Z1, Z2,z3 Are Collinear Points In Argand Plane Then

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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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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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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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In The

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

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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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Find The Area Of A Parallelogram ABCD, If Three Of Its Vertices

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If The Points A (1, - 2), B (2, 3), C (-3, 2) And D (-4, - 3)

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Two Vertices Of A Triangle Are (8, - 6) And ( - 4, 6)

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Show That The Points (at Square, 2at),

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If The Vertices Of A Triangle Are (1, - 3), (4, P) And ( - 9, 7)

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Determine The Value Of Lemda Such That The Points

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Find The Value Of K, If The Points A (k + 1, 2k), B (3k, 2k + 3)

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Find The Value Of K, So That The Line Joining (3, 4) And (7, 7)

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If The Points (7, - 2), (5, 1) And (3, K) Are Collinear

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Find The Area Of The Quadrilateral Whose Vertices Are Taken In Order Are ( - 1, 6), ( - 3, - 9)

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Prove That The Points (2, - 2), ( - 3, 8) And ( - 1, 4) Are Collinear

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Find The Area Of Triange Whose Vertices Are (3, 2)

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Find The Area (in Sq Units) Of The Triangle Formed By Joining The Points (0, 0)

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Find The Area Of A Triangle With Vertices A(3, 0), B(7, 0) And C(8, 4)

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Find The Coordinates Of The Point Q On The X-axis, Which Lies On The Perpendicular Bisector

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Find The Coordinates Of The Point Which Divides The Line Segment Joining The Points ( - 1, - 2)

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The Points A, B And C Are Collinear And AB = BC. If The Coordinates Of A

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If P(9a - 2, - B) Divides Line Segment Joining A

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Find The Lengths Of The Medians Of The Triangle Whose Vertices

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If (1, 2), (4, Y), (x, 6) And (4, 2) Are The Vertices Of A Parallelogram Taken In Order

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In What Ratio, Does The Point (1/2, 6) Divides The Line Segment Joining The Points

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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)

If Z1, Z2,z3 Are Collinear Points In Argand Plane Then

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

Find The Area Of A Parallelogram ABCD, If Three Of Its Vertices

If The Points A (1, - 2), B (2, 3), C (-3, 2) And D (-4, - 3)

Two Vertices Of A Triangle Are (8, - 6) And ( - 4, 6)

Show That The Points (at Square, 2at),

If The Vertices Of A Triangle Are (1, - 3), (4, P) And ( - 9, 7)

Determine The Value Of Lemda Such That The Points

Find The Value Of K, If The Points A (k + 1, 2k), B (3k, 2k + 3)

Find The Value Of K, So That The Line Joining (3, 4) And (7, 7)

If The Points (7, - 2), (5, 1) And (3, K) Are Collinear

Find The Area Of The Quadrilateral Whose Vertices Are Taken In Order Are ( - 1, 6), ( - 3, - 9)

Prove That The Points (2, - 2), ( - 3, 8) And ( - 1, 4) Are Collinear

Find The Area Of Triange Whose Vertices Are (3, 2)

Find The Area (in Sq Units) Of The Triangle Formed By Joining The Points (0, 0)

Find The Area Of A Triangle With Vertices A(3, 0), B(7, 0) And C(8, 4)

Find The Coordinates Of The Point Q On The X-axis, Which Lies On The Perpendicular Bisector

Find The Coordinates Of The Point Which Divides The Line Segment Joining The Points ( - 1, - 2)

The Points A, B And C Are Collinear And AB = BC. If The Coordinates Of A

If P(9a - 2, - B) Divides Line Segment Joining A

Find The Lengths Of The Medians Of The Triangle Whose Vertices

If (1, 2), (4, Y), (x, 6) And (4, 2) Are The Vertices Of A Parallelogram Taken In Order

In What Ratio, Does The Point (1/2, 6) Divides The Line Segment Joining The Points

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