To graph a unit circle on a graphing calculator (such as TI-84) using the typical settings, recall that you could enter y = V1 – x2. Unfortunately, this will only graph the top half of the circle, and you will also need to graph another function, y = -V -V1 – x². On Desmos , the situation is better. You can actually type in x? + y? = 1 to get the graph of the whole circle. (Try it now!) - There is another system for describing circle-based curves: polar coordinates. In Desmos type r = 2. You should get a circle. Describe it:

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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To graph a unit circle on a graphing calculator (such as TI-84) using the typical settings, recall that you could enter
y = v1 – x2. Unfortunately, this will only graph the top half of the circle, and you will also need to graph another
function, y = - /1 – x².
the situation is better. You can actually type in x² + y? = 1 to get the graph of the whole circle.
On Desmos
(Try it now!)
There is another system for describing circle-based curves: polar coordinates.
In Desmos , type r
2. You should get a circle. Describe it:
O The circle is centered at the origin, with radius 2.
The circle is centered at (2,2), with radius 1.
O The circle is centered at the origin, with radius 4.
Transcribed Image Text:To graph a unit circle on a graphing calculator (such as TI-84) using the typical settings, recall that you could enter y = v1 – x2. Unfortunately, this will only graph the top half of the circle, and you will also need to graph another function, y = - /1 – x². the situation is better. You can actually type in x² + y? = 1 to get the graph of the whole circle. On Desmos (Try it now!) There is another system for describing circle-based curves: polar coordinates. In Desmos , type r 2. You should get a circle. Describe it: O The circle is centered at the origin, with radius 2. The circle is centered at (2,2), with radius 1. O The circle is centered at the origin, with radius 4.
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