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MATH / Consider the ellipse 25x²+9y²=225. A hyperbola is drawn, using the foci of the ellipse as its vertices and the endpoints of the major axis of the ellipse as its foci. Let (s,t) be …

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problem

Consider the ellipse 25x2+9y2=225.25x^2 +9 y^2 = 225. A hyperbola is drawn, using the foci of the ellipse as its vertices and the endpoints of the major axis of the ellipse as its foci. Let (s,t)(s, t) be a point where the hyperbola and ellipse intersect. Compute s2.s^2.
Plain-text mathematical notation (without MathML)
Consider the ellipse 25x²+9y²=225. A hyperbola is drawn, using the foci of the ellipse as its vertices and the endpoints of the major axis of the ellipse as its foci. Let (s,t) be a point where the hyperbola and ellipse intersect. Compute s².
Original LaTeX notation
Consider the ellipse $25x^2 +9 y^2 = 225.$ A hyperbola is drawn, using the foci of the ellipse as its vertices and the endpoints of the major axis of the ellipse as its foci. Let $(s, t)$ be a point where the hyperbola and ellipse intersect. Compute $s^2.$

level

Level 5

type

Intermediate Algebra

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