Find the standard form of the equation for the ellipse with foci (+ 15,0), and y-intercepts ±8. Graph the equation. x? + =1. The equation of the ellipse in the standard form is (Type exact answers, using radicals as needed. Use integers or fractions for any numbers in the equation.) Choose the correct graph below. OA. ов. OD. Ay 290 Ay 70 Ay 20 20- 04 -290 290 -20 20 -290- -20- -20 OE. OF. OH. 37- 20- -20 -20 -20 20 -20 20 -20

Q: Determine a and b for the ellipse. a= and b= x² — + 2 y. 36 64 =

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Q: 1.0 1,0

A: Solution attached below

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A: x² + y² + 6x - 6y + 27 = 0 i.e. (x² + 6x + 9) + (y² - 6y + 9) + 9 = 0 i.e. (x + 3)² + (y - 3)² = - 9…

Q: 15. x + y-12y-85 = 0; center and diameter

A: We have to find given point.

Q: Decide whether or not the equation has a circle as its graph. If it​ does, give the center and the…

A: The given Equation is:4x2+4x+4y2+8y-59=0 i.e. 4x2+4y2+4x+8y-59=0 ⇒x2+y2+x+2y-594=0---(1) The general…

Q: A hyperbola has the equation 9x? + 4y = 24xy + 8x – 5y – 188. Find the equation of the line that is…

A: Since there are two questions posted, we will answer the first question posted. If you want the…

Q: Find an equation for the ellipse whose graph goes through the points (5, 0) and (0, 6).

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Q: 9. Draw the ellipse with the equation: 2x² + y² + 4x – 9y = 7. 1 Add file

A: the standard equation of the ellipse having the center at the point h,k is, x-h2b2+y-b2a2=1 Consider…

Q: 17. Sketch the graph of the circle having the equation, 2x2 + 2y2-8x + 20y -26. Then f of the circle…

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Q: Find the length of the major and minor axes of the ellipse. 4x²+12y² 48 -

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Q: The path of a bottle rocket is shaped like a semi-ellipse. The maximum height of the rocket is 80…

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Q: Please identify the center and radius from the equation. Graph the circle in your notebook. Only…

A: Topic - circles

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Q: . Reason Jupiter's gravity changes a spacecraft's path to a hyperbola as it approaches. The focus of…

A: We need to find hyperbola equation.

Q: Write an equation for the ellipse. minor axis from (- 8, – 2) to (2, – 2); major axis from (- 3, -…

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Maximization

Have you ever seen a bridge in the shape of a parabola? Where is its maximum on the bridge? The maximum of that bridge is the highest point on that bridge. The process of finding the maximum of the bridge here is called the maximization.