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Find the equation of the locus of a point, which forms a triangle of area 2 with the points A(1, 1) and B (-2, 3).

Answer

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Find the equation of locus of a point , which forms a traingle of area 2 with points A (1,1)B (-2,3)

Find the equation of locus of a point which is at a distance 5 from A (4, - 3).

Knowledge Check

  • The set of all points that forms a triangle of area 15 sq units with the points (1, -2) and (-5, 3) lies on

    A
    `5x+6y+23=0`
    B
    `(5x+6y-23) (5x+6y+37)=0`
    C
    `25 x^(2)+36 y^(2)+24 x-30 y-227 =0`
    D
    `5x+6y-37=0`
  • The set of all points that forms a triangle of area 15 sq. Units with the points (1,-2) and (-5,3) lies on ,

    A
    5x+6y+23=0
    B
    (5x+6y-23)(5x+6y+37)=0
    C
    `25x^2+36y^2+24x-30y-227=0`
    D
    5x+6y-37=0
  • The equation to the locus of points which are equal distance from the points (1,-3,4),(1,3,4) is

    A
    xy=0
    B
    y=0
    C
    z=0
    D
    x=0
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    Find the equation of locus of a point which is equidistant from the points A(-3, 2) and B(0, 4).

    Find the equation of the set of points which are equidistant from the points (1,2,3) and (3,2,-1)

    Find the area of the triangle formed with the points A(1,2,3), B(2,3,1), C(3,1,2) .

    Equation to the locus of points which are equal distance from the points (1, -3, 4), (1, 3, 4) is

    If the equation of the locus of a point equidistant from the points ( a_ 1 , b _ 1 ) and ( a _ 2, b _ 2 ) is ( a _ 1- a _ 2 ) x + ( b _ 1 - b _ 2 ) y + c = 0 then the value of c is