SOLUTION: Find the shortest distance from the origin to the graph of the circle with equation given below.
x^2−12x+y^2−12y+36=0
Algebra ->
Circles
-> SOLUTION: Find the shortest distance from the origin to the graph of the circle with equation given below.
x^2−12x+y^2−12y+36=0
Log On
You can put this solution on YOUR website! Find the shortest distance from the origin to the graph of the circle with equation given below.
x^2−12x+y^2−12y+36=0
-----------
Find the center of the circle and its radius.
x^2−12x+y^2−12y+36=0
x^2−12x+y^2−12y = -36
(x-6)^2 + (y-6)^2 = -36 + 36 + 36 = 36
The center is (6,6) and the radius is 6.
------
Find the distance d to the center.
----------
Subtract the radius if d is > radius.
Distance =