Module 25 - Polar Functions |
Introduction | Lesson 1 | Lesson 2 | Lesson 3 | Self-Test |
Lesson 25.1: Polar Coordinates |
Polar coordinates are an alternative way of identifying points in a plane. They are useful in many applications and for certain types of regions and curves because functions given in polar coordinates can be simple to use. Polar coordinates will be explored in this lesson and you will learn how to convert points given in rectangular coordinates to polar coordinates and vice-versa. Defining Polar Coordinates When assigning rectangular coordinates (x, y) to a point P in the plane, x is the horizontal distance and y is the vertical distance from the origin O to the point P.
If polar coordinates (r,
![]() Converting Rectangular Coordinates to Polar Coordinates The TI-89 has features that convert coordinates from rectangular to polar and vise-versa. Use the TI-89 to find a value of r for the point (3, 2).
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![]() This item returns the value of r in one of the possible polar coordinates for a point given in rectangular coordinates.
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The distance from the origin O to the point P is
Find a value of
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The rectangular point (3, 2) is represented as (
25.1.1 If (r,
Converting from Polar to Rectangular Coordinates
25.1.2 Use the
The rectangular coordinates for a point are unique. |
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