Given
The center of the circle is (7,-2).
And, it passes through (-10,0).
To find the equation of the circle.
Step-by-step explanation:
It is given that,
The center of the circle is (7,-2).
And, it passes through (-10,0).
Then, the standard form of the circle is given by,

Since it passes through (-10,0).
Then,

Hence, the equation of the circle is,
