Find the Cartesian coordinates of the given point {eq}(9, \pi). {/eq} Show work.

Question:

Find the Cartesian coordinates of the given point {eq}(9, \pi). {/eq} Show work.

Conversion of Coordinates:

The conversion of polar coordinates into cartesian coordinates is obtained from the relation of coordinates.

The {eq}x {/eq}-coordinate of the cartesian point is:

  • {eq}\displaystyle x=r\cos \theta {/eq}

The {eq}y {/eq}-coordinate of the cartesian point is

  • {eq}\displaystyle y=r\sin \theta {/eq}

Answer and Explanation: 1

Become a Study.com member to unlock this answer!

View this answer

Given data:

{eq}(r, \theta) \rightarrow (9, \pi) {/eq}

The cartesian coordinates are:

{eq}\begin{align*} \displaystyle x&=9\cos...

See full answer below.


Learn more about this topic:

Loading...
The Cartesian Coordinate System | Cartesian Graph & Examples

from

Chapter 12 / Lesson 2
107K

What is the Cartesian coordinate system? Learn how to locate points on the Cartesian plane and see examples of how the system is used to graph lines.


Related to this Question

Explore our homework questions and answers library