Home
Class 12
MATHS
The focus of a parabola is (1,2) and the...

The focus of a parabola is (1,2) and the point of intersection of the directrix and axis is (2,3).Then the equation of the parabola is

Answer

Step by step text solution for The focus of a parabola is (1,2) and the point of intersection of the directrix and axis is (2,3).Then the equation of the parabola is by MATHS experts to help you in doubts & scoring excellent marks in Class 12 exams.

Doubtnut Promotions Banner Mobile Dark
|

Similar Questions

Explore conceptually related problems

If the focus =(2,3)and directrix is x+y=1 then the equation of the parabola is ____.

vertex and focus of a parabola are (-1,1) and (2,3) respectively.find the equation of the directrix.

Knowledge Check

  • If the focus of a parabola is (0,-3) and its directrix is y=3, then its equation is

    A
    `x^(2)=-12y`
    B
    `x^(2)=12y`
    C
    `y^(2)=-12x`
    D
    `y^(2)=12x`
  • If the focus of a parabola is at (0,-3) and its directrix is y = 3, then its equation is

    A
    `x^(2)=-12y`
    B
    `x^(2)=12y`
    C
    `y^(2)=-12x`
    D
    `y^(2)=112x`
  • If the focus of parabola is at (0,-2) and its directrix is y = 3 , then its equation is

    A
    `x^2=-12y`
    B
    `x^2=12y`
    C
    `y^2=-12y`
    D
    `y^2=12x`
  • Similar Questions

    Explore conceptually related problems

    Find the coordinates of the focus,axis,the equation of the directrix and latus rectum of the parabola y^(2)=8x

    The directrix of a parabola is x+y+4=0 and vertex is at (-1,-1). find the position of the of the focus and the equation of parabola.

    If the focus of the parabola is (-2,1) and the directrix has the equation x+y=3 then the vertex is

    If the focus of parabola is at (0, - 3) and its directrix is v = 3, then its equation is

    Which of the following options is most relevant? Statement 1: The tangents drawn to a parabola at points (1, 2) and (3, 4) intersect at the point (-2, -3). The slope of the axis of the parabola is (3)/(2). Statement 2: The line joining the points of intersection of tangents and normals at the extremities of the focal chord of a parabola is parallel to the axis of the parabola.