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Unformatted text preview: (1) (3 , 2 / 3) (2) (3 ,2 / 3) (3) (3 , 2 / 3) Example 2.2. Convert the Cartesian coordinates to Polar coordinates (1) (1 , 3) (2) (1 , 3) 3. Polar Curves Example 3.1. Sketch = / 4 . Example 3.2. Find a polar equation for the curve with the Cartesian equation x 2 + y 2 = 1 . Example 3.3. Find a Cartesian equation for the curve with Polar equation r = 2 sin Section 10.3 Polar Coordinates 3 4. Tangents to Polar Curves Recall the slope of the tangent will be dy/dx . Example 4.1. (problem 66) r = e ,/ 2 < < / 2 (1) Find dy/dx (2) Find where the curve has horizontal tangents (3) Find where the curve has vertical tangents (4) Find where the curve is increasing/decreasing...
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 Fall '07
 Zhang
 Calculus, Polar Coordinates

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