point `'O'` is the centre of the ellipse with major axis `AB` & miror axis `CD.` Point `F` is one focus of the ellipse. If `OF=6` & the diameter of the inscrided circle of triangle `OCF` is 2, then the products `(AB) (CD)` is

Point 'O' is the centre of the ellipse with major axis AB & minor axis CD. Point F is one focus of the ellipse. If OF = 6 & the diameter of the inscribed circle of triangle OCF is 2, then find the product (AB).(CD)

Point 'O' is the centre of the ellipse with major axis AB & minor axis CD. Point F is one focus of the ellipse. If OF = 6 & the diameter of the inscribed circle of triangle OCF is 2, then find the product (AB).(CD)

Point 'O' is the centre of the ellipse with major axis AB & minor axis CD. Point F is one focus of the ellipse. If OF = 6 & the diameter of the inscribed circle of triangle OCF is 2, then find the product (AB).(CD)

Find the equation of the ellipse with major axis on the x-axis and passes through the points (4,3) and (6,2)

Consider an ellipse E,(x^(2))/(a^(2))+(y^(2))/(b^(2))=1, centered at point O andhaving AB and CD as its major and minor axes,respectively.If S_(1) is one of the focus of the ellipse,the radius of the incircle of triangle OCS_(1) is unit,and OS_(1)=6 units, then the value of (a-b)/(2) is

F is one of the foci of the ellipse (x^(2))/(a^(2))+(y^(2))/(b^(2))=1 with O as centre. bar(AB) and bar(CD) are major and minor axes respectively. If OF=6 and the diameter of the incircle of triangle OCF is 2. The values of a & b are

The relationship between, the semi-major axis, seimi-minor axis and the distance of the focus from the centre of the ellipse is

The relationship between, the semi-major axis, seimi-minor axis and the distance of the focus from the centre of the ellipse is

Find the equation of the ellipse with centre at the origin, the length of the major axis 12 and one focus at (4, 0).

Find the equation of the ellipse with centre at the origin, the length of the major axis 12 and one focus at (4, 0).