Home
Class 11
MATHS
find the equation of an ellipse hose axe...

find the equation of an ellipse hose axes lie along coordinate axes and which passes through (4,3) and (-1,4).

Text Solution

Verified by Experts

The correct Answer is:
`7x^(2) + 15y^(2) = 247 .`
Promotional Banner

Topper's Solved these Questions

  • CONIC SECTIONS

    MODERN PUBLICATION|Exercise EXERCISE 11 (F) (LONG ANSWER TYPE QUESTIONS II )|6 Videos

  • CONIC SECTIONS

    MODERN PUBLICATION|Exercise EXERCISE 11 (G) (LONG ANSWER TYPE QUESTIONS I )|2 Videos

  • CONIC SECTIONS

    MODERN PUBLICATION|Exercise EXERCISE 11 (E) (LONG ANSWER TYPE QUESTIONS I )|4 Videos

  • COMPLEX NUMBERS

    MODERN PUBLICATION|Exercise CHAPTER TEST|12 Videos

  • INTRODUCTION TO THREE DIMENSIONAL GEOMETRY

    MODERN PUBLICATION|Exercise CHAPTER TEST|12 Videos

Similar Questions

Explore conceptually related problems

Find the equation of an ellipse hose axes lie along the coordinate axes,which passes through the point (-3,1) and has eccentricity equal to sqrt(2/5)

Find the equation of the ellipse having axes long the coordinate axes and passing through the points (4, 3) and (-1, 4) .

Find the equation of an ellipse whose foci are at (+-3,0) and which passes through (4,1) .

Find the equation if the ellipse whose axes are along the coordinate axes,vertices are (+-5,0) and foci at (+-4,-0)

Find the equation of the ellipse,with major axis along the x-axis and passing through the points (4,3) and

Find the equation of the ellipse whose axes are along the coordinate axes,foci at (0,+-4) and eccentricity 4/5.

Find the equation of the ellipse whose axes are along the coordinate axes,vertices are (0,+-10) and eccentricity e=4/5

Find the equation of a line that cuts off equal intercepts on the coordinate axes and passes through the point (2,3) .

Find the equation of lines drawn parallel to co-ordinate axes and passing through the point (-1,4) .

Find the equation of the ellipse whose axes are parallel to the coordinate axes having its centre at the point (2,-3) one focus at (3,-3) and vertex at (4,-3)