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The Angle Between The Lines X = 1, Y = 2 And Y = -1, Z = 0 Is
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The Angle Between The Straight Line
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Lines X - 2/1 =y - 3/ 1 = Z - 4 / -k And
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A Perpendicular Is Drawn From The Point
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Two Lines, Whose Equation Are
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The Perpendicular Distance Of The Point (6, 5, 8) From Y-axis Is
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The Angle Between The Lines Whose Direction Cosines Are
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If A Line Makes Angles A, Beta, Y And With Four Diagonals Of A Cube, Then The Value Of Sin^2 A + Sin^2 Bata + Sin^2 Y + Sin^2
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In Triangle ABC, The Mid - Points Of The Sides AB, BC And CA Are Respectively (1, 0, 0), (0, M, 0) And (0, 0, N). Then,
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The Perimeter Of The Triangle With Vertices At (1, 0, 0), (0, 1, 0) And (0, 0, 1) Is
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The Ratio In Which ZX - Plane Divides The Line Segment AB Joining The Points A(4, 2, 3) And B(-2, 4, 5) Is Equal To
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If (1, -2, -2) And (0, 2, 1) Are Direction Ratios Of Two Lines, Then The Direction Cosines Of A Perpendicular To Both The Lines Are
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The Projection Of A Directed Line Segment On The Coordinate Axes Are 12, 4,3. The Direction Cosines Of The Line Are
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The Shortest Distance Of The Point (1, 2, 3) From X, Y And Z - Axes Respectively Are
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A Line Makes The Same Angle Theta With Each Of The X And Z - Axes. If It Makes The Angle Beta With Y
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The Projection Of Any Line On Coordinate To The Respectively 3, 4 And 5, Then Its Length Is
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The Angle Between The Lines, Whose Direction Ratios Are
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If The Direction Cosines Of Vector Of Magnitude 3 Are 2/3, -a/3, 2/3, And A>0, Then The Vector Is
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The Angle Between Two Diagonals Of A Cube Is
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The Distance Of A Point P(a, B, C) From The X - Axis Is
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Modified 5 Year Ago
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The Region On The Complex Plane For Which |z-a/z+ Abar | = 1
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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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