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Warmup 9/30/15 To determine the shape of a conic function based on the equation pp 132: 4, 5, 7, 11 Objective Tonight’s Homework
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Homework Help Let’s spend the first 10 minutes of class going over any problems with which you need help.
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Notes on Equations of Conic Sections You’ll recall that if we cut a cone, we can get either a circle, an ellipse, a parabola, or a hyperbola. But given an equation, how can we tell which is which?
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Notes on Equations of Conic Sections Parabola: If we have an x 2 and a y
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Notes on Equations of Conic Sections Parabola: If we have an x 2 and a y Circle: If we have an x 2 and a y 2 and the coefficients are the same.
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Notes on Equations of Conic Sections Parabola: If we have an x 2 and a y Circle: If we have an x 2 and a y 2 and the coefficients are the same. Ellipse: If we have an x 2 and a y 2 and the coefficients are not the same.
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Notes on Equations of Conic Sections Parabola: If we have an x 2 and a y Circle: If we have an x 2 and a y 2 and the coefficients are the same. Ellipse: If we have an x 2 and a y 2 and the coefficients are not the same. Hyperbola: If we have an x 2 and a y 2, the coefficients are not the same and x and y have different sign.
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Group Practice Look at the example problems on pages 131 and 132. Make sure the examples make sense. Work through them with a friend. Then look at the homework tonight and see if there are any problems you think will be hard. Now is the time to ask a friend or the teacher for help! pp 132: 4, 5, 7, 11
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Exit Question What kind of conic section is being modeled with... x 2 + y 2 - 8x + 6y = 0 a) Ellipse b) Hyperbola c) Parabola d) Circle e) This isn’t a conic section equation
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