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Example Question #21 : Center And Radius Of Circle Functions
Possible Answers:
Correct answer:
Explanation:
When identifying the center of a circle, take the opposite sign of each value connected to x and y.
Example Question #91 : Quadratic Functions
What is the center and radius of the following equation, respectively?
Possible Answers:
Correct answer:
Explanation:
The equation given represents a circle.
represents the center, and is the radius.
The center is at:
Set up an equation to solve the radius.
The radius is:
The answer is:
Example Question #22 : Center And Radius Of Circle Functions
Which of the following represents the formula of a circle with a radius of centered at ?
Possible Answers:
Correct answer:
Explanation:
Write the standard form for a circle.
The circle is centered at:
The radius is:
Substitute all the known values into the formula.
Simplify this equation.
The answer is:
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