The area enclosed between two concentric circles is:

Let the radius of the smaller circle be r and radius of the larger circle be R.
The area enclosed between two concentric circles = Area of the larger circle – area of the smaller circle
∵The area of a circle = πr2
⇒ Required area = πR2 - πr2
⇒ Required area = π (R2 - r2)
Using (a+b)(a-b) = a2 - b2
⇒ Required area = π (R+r)(R-r)
Couldn't generate an explanation.
Generated by AI. May contain inaccuracies — always verify with your textbook.