Home
Class 11
MATHS
Find the (i) lengths of major and minor ...

Find the (i) lengths of major and minor axes, (ii) coordinates of the vertices, (iii) coordinates of the foci, (iv) eccentricity, and (v) length of the latus rectum of each of the following ellipses.
`25x^(2)+4y^(2)=100`

Promotional Banner

Similar Questions

Explore conceptually related problems

Find the (i) lengths of major and minor axes, (ii) coordinates of the vertices, (iii) coordinates of the foci, (iv) eccentricity, and (v) length of the latus rectum of each of the following ellipses. x^(2)+4y^(2)=100

Find the (i) lengths of major and minor axes, (ii) coordinates of the vertices, (iii) coordinates of the foci, (iv) eccentricity, and (v) length of the latus rectum of each of the following ellipses. 16x^(2)+25y^(2)=400

Find the (i) lengths of major and minor axes, (ii) coordinates of the vertices, (iii) coordinates of the foci, (iv) eccentricity, and (v) length of the latus rectum of each of the following ellipses. 3x^(2)+2y^(2)=18

Find the (i) lengths of major and minor axes, (ii) coordinates of the vertices, (iii) coordinates of the foci, (iv) eccentricity, and (v) length of the latus rectum of each of the following ellipses. 9x^(2)+16y^(2)=144

Find the eccentricity coordinates of foci length of the latus rectum of the following ellipse: 25x^(2)+16y^(2)=1600

Find the eccentricity coordinates of foci length of the latus rectum of the following ellipse: 5x^(2)+4y^(2)=1

Find the lengths of the major and minor axes, coordinates of the vertices and the foci, the eccentricity and length of the latus rectum of the ellipse: x^(2)/4+y^(2)/36 = 1.

Find the lengths of the major and minor axes, coordinates of the vertices and the foci, the eccentricity and length of the latus rectum of the ellipse: 4x^(2)+y^(2)=100.

Find the lengths of the major and minor axes, coordinates of the vertices and the foci, the eccentricity and length of the latus rectum of the ellipse: 4x^(2)+9y^(2)=144.

Find the eccentricity ,coordinates of foci, length of the latus rectum of the following ellipse: 5x^2+4y^2=1