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62 Algebrator Manual Equation of an ellipse using the axes lengths and its center 2.2.2.5.4.1 Equation of an ellipse using foci and a point on the ellipse This wizard is used to find the equation of an ellipse, given its foci and one point on the ellipse. It can be accessed by clicking on Wizard Button | Ellipse | Equation of an ellipse using its foci and a point on the ellipse. To find the equation of an ellipse: Enter the foci: either { (x1 ,y1 ) , (x1 ,y2 ) } or { (x1 ,y1 ) , (x2 ,y1 ) }. Enter the point: (x3 ,y3 ). Click on the "Solve Step" button to see the next step or "Solve all" button to see all steps. Note that either the x or y coordinate points of the foci must be equivalent; otherwise the given points will not form the ellipse. Note also that the foci points must be differ from each other. If you need an explanation for any particular step, click on the step and then click on the "Explain" button. 2.2.2.5.4.2 Equation of an ellipse using end points of major axis and length of minor axis This wizard is used to find the equation of an ellipse, given the end points of the major axis and the length of the minor axis. It can be accessed by clicking on Wizard Button | Ellipse | Equation of an ellipse using the end points of the major axis and the length of the minor axis. To find the equation of an ellipse: © 1998 - 2010 Softmath