Convert the polar equation to rectangular form.

{eq}\theta=\pi {/eq}


Convert the polar equation to rectangular form.

{eq}\theta=\pi {/eq}

Polar to Rectangular form:

If we are given the value of {eq}\theta {/eq} in the polar form, then we can easily convert it in the rectangular form by using {eq}\tan \theta = \frac{y}{x}{/eq} . The term {eq}\tan \theta = \frac{y}{x}{/eq} is obtained by dividing the terms {eq}x = r\cos \theta {/eq} and {eq}y = r\sin \theta {/eq} . At last, substituting the value of {eq}\theta {/eq} into {eq}\tan \theta = \frac{y}{x}{/eq} will give us the required equation.

Answer and Explanation: 1

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  • Consider the polar equation {eq}\theta = \pi {/eq} .

The objective is to convert the given polar equation to rectangular form.


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Learn more about this topic:

Polar Coordinates: Definition, Equation & Examples


Chapter 1 / Lesson 16

Understand the definition of polar coordinates, discover the formula for expressing polar coordinates, and learn how to convert cartesian coordinates into polar coordinates with examples.

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