SOLUTION: the area of a circle centered at(1,2) and passing through (4,6) is
Algebra.Com
Question 466417:  the area of a circle centered at(1,2) and passing through (4,6) is 
Answer by solver91311(24713)   (Show Source): You can put this solution on YOUR website!
 
In order to calculate the Area of a circle you need the radius.  The radius of a circle is the distance from the center (which we know) and one of the many points on the circle, one of which we were given.
Use the distance formula to calculate the radius:
where 
 and 
 are the coordinates of the given points.
Stop short of taking the indicated square root because you are going to need the radius squared to find the area anyway.  Just drop a 
 next to the number you calculate for the radicand and you are done.
John

My calculator said it, I believe it, that settles it
 
RELATED QUESTIONS
What is the radius of a circle centered at (3, -1) and passing through the point (5,... (answered by josgarithmetic)
find an equation of the circle centered at (6,-5) and passing through (1,7)
thank... (answered by stanbon)
A circle is represented by the equation shown below.
(x + 4)^2 + (y + 6)^2 = 9
Which... (answered by mananth,richwmiller)
Which is the equation of a circle that passes through(2,2) and is centered at(5,6)?  (answered by lwsshak3)
Find the equation of the circle centered at (4,6) and passing through the point (2,2).
 (answered by jim_thompson5910,stanbon)
I have to write the equation of a circle centered at the origin and going through the... (answered by solver91311)
 In the figure below, the circle centered at
B
is internally tangent to the circle... (answered by solver91311)
A circle is represented by the equation below:
(x + 2)2 + (y - 4)2 = 225
Which... (answered by fcabanski)
the circle centered at B is internally tangent to the circle centered at A. The smaller... (answered by Edwin McCravy)