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Equation of a Circle Reviewer and Interactive Calculator

Another method to derive the equation of a circle is by using Geogebra Software

created by Apolinario "Sam" Ortega using Geogebra

Find the equation of a circle given three points P1 (0,0), P2(0,4), and
P3(-4,0) on the circle.

Point 1 ( x , y )

Point 2 ( x , y )

Point 3 ( x , y )


( x - )2 + ( y - ) 2 = r2 ANSWER


Center of the circle (h,k)

Answer, h or x =

Answer, k or y =


radius of the circle, r

( - )2 + ( - )2 = r2 , Using Point 1 coordinates.
The radius, r2 =

The radius, r =


Memory recall lesson learned about equation of a circle. Then memory recall lesson learned about binomial expansion.

Equation 1: ( - h )2 + ( - k )2 = r2, Using Point 1.


Binomial Expansion: - h + h2 + - k + k2 = r2


Equation 2: ( - h )2 + ( - k )2 = r2 , Using Point 2.


Binomial Expansion: - h + h2 + - k + k2 = r2


Equation 1, r2 = Equation 2, r2


- h + h2 - k + k2 = - h + h2 - k + k2


Equation 3, - h = k


Equation 4: ( - h )2 + ( - k )2 = r2, Using Point 3


- h + h2 - - k + k2 = r2


Equation 1, r2 = Equation 4, r2


- h + h2 - k + k2 = - h + h2 - k + k2


Equation 5, - h = k


h + k = Equation 3

h + k = Equation 5

Memory recall lesson learned about two simultaneous equations to solve for the value of
h = and k =

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