WeBWork : 202110 MATH1102HW : HW4: 28102: Precalculus Algebra (A10)-2shows the unit circle, i.e., the circle around the origin with radius r = 1. It is defined by the equationx² + y = 1.%3DAs with any equation, other circles can be obtained by scaling and shifting. The circle in this Figure1 24-2-4-5is the graph of the equation)2+y-2(х-Hint: Obtain from the Figure the center and the radius of the circle, and then write down the standard equation of the circle. Notice that some ofyour results may be negative.3. y-2412.-2-%3Dshows the unit circle, i.e., the circle around the origin with radius r = 1. It is defined by the equationx² + y = 1.%3DAs with any equation, other circles can be obtained by scaling and shifting. The circle in this Figure5.2.1.

Given, unit circle x2+y2=12 To find: equation of a circle

shows the unit circle, i.e., the circle around the origin with radius r = 1. It is defined by the equation x² + y = 1. this Figure As with any equation, other circles can be obtained by scaling and shifting. The circle

shows the unit circle, i.e., the circle around the origin with radius r = 1. It is defined by the equation x² + y = 1. this Figure As with any equation, other circles can be obtained by scaling and shifting. The circle

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter4: Polynomial And Rational Functions

Section4.3: Zeros Of Polynomials

Problem 67E

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Question

WeBWork : 202110 MATH1102HW : HW4: 28
102: Precalculus Algebra (A10)
-2
shows the unit circle, i.e., the circle around the origin with radius r = 1. It is defined by the equation
x² + y = 1.
%3D
As with any equation, other circles can be obtained by scaling and shifting. The circle in this Figure
1 2
4
-2
-4
-5
is the graph of the equation
)2+y-
2
(х-
Hint: Obtain from the Figure the center and the radius of the circle, and then write down the standard equation of the circle. Notice that some of
your results may be negative.
3.

y
-2
41
2.
-2-
%3D
shows the unit circle, i.e., the circle around the origin with radius r = 1. It is defined by the equation
x² + y = 1.
%3D
As with any equation, other circles can be obtained by scaling and shifting. The circle in this Figure
5.
2.
1.

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