Find the equation of this ellipse: Endpoints of major or minor axis at (–1, –6) and (–1, 2) and focus at (–1, –3)
Find the equation of this ellipse: Endpoints of major or minor axis at (–1, –6) and (–1, 2) and focus at (–1, –3)
Find an equation of the ellipse that has center (2 , 4), a major axis of length 4, and endpoint of minor axis (2,5).
Find an equation of the ellipse that has center (-4,0), a minor axis of length 6, and a vertex at (5,0). 8 O=D x ?
Find an equation for the ellipse that satisfies the given conditions. Length of major axis: 10, length of minor axis: 4, foci on y-axis, centered at the origin
6. Find the equation in standard form of the ellipse when the major axis of length 10 on the y-axis, ellipse passes through the point (1,4).
Find an equation of the ellipse that has center (0, -3), a minor axis of length 10, and a vertex at (-9, -3).Below is the graph of a parabola with its vertex and another point on the parabola labeled. Write an equation of the parabola.
Determine the standard equation of the ellipse using the stated information. Vertices of the major axis at (-8,0) and (-8. - 10), length of the minor axis is 8 units. The standard equation of the ellipse is (Simplify your answer. Use integers or fractions for any numbers in the equation)
Question 13 O pts Find the equation of the ellipse given the center (-5,2), the length of the major axis is 20, and the endpoint of the minor axis is (0,2). Find the equation of the ellipse given the center (-5,2), the length of the major axis is 20, and the endpoint of the minor axis is (0,2). + Upload Choose a File write clear please ill thumbs up box answersplz
= CONIC SECTIONS Writing an equation of an ellipse given the center, an endpoint... Find an equation of the ellipse that has center (2, -5), a minor axis of length 6, and a vertex at (-3,-5). O=O x 5 ?
Find an equation for the ellipse that has its center at the origin and satisfies the given conditions. vertical major axis of length 9, minor axis of length 8
Find a formula for the area of the ellipse 2) -1 by slicing vertically. Sketch the ellipse, + b2 a clearly showing a representative vertical slice. Show your Riemann sum and definite integral Recall that this is an ellipse centered at the origin with major axis length of 2a and minor axis length of 2b Note: If a b, what do you notice about your formula?
Find a formula for the area of the ellipse 2) -1 by slicing vertically....