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Unformatted text preview: a) 1 4 6 2 y x x b) 12 8 4 2 x y y Part (2) Homework 9 Due: Monday, Aug. 2, 2010, at the beginning of class 1. Identify the conic as a circle or an ellipse. Then, find the center, radius, vertices, foci, and eccentricity of the conic, if applicable. Sketch the graph. 2 10 18 2 6 2 2 y x y x 2. Find the center, vertices, foci, and the equations of the asymptotes of the hyperbola, and sketch its graph using the asymptotes as an aid. 72 36 9 2 2 y y x 3. Given the point 1 , 3 in rectangular coordinates, convert to polar coordinates. Show only one representation in polar coordinates. 4. Given the point 6 7 , 2 in polar coordinates, convert to rectangular coordinates. 5. Convert the polar equation to rectangular form. cos 1 1 r 6. Solve the system by the method of substitution. 3 2 2 y x y x...
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 Summer '10
 Garrett
 Math, Calculus, Polar Coordinates, Polar coordinate system, Conic section

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