If two non-intersecting circles, one lying inside the other, are of radii a and b (a > b), and the minimum distance between their circumference is c, what is the distance between their centres?

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Here are two non-intersecting circles with centre A and B.
Since, a>b then, a will be the radius of the big circle and b will be the radius of the small circle.
∴ AD=a and BC=b
c is the distance between their circumference then,
⇒ CD=c
AB 4 is the distance between two centres.
∴ AB=AD−(BC+CD)
⇒ AB=a−(b+c)
∴ AB=a−b−c
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