1. The problem statement, all variables and given/known data A solenoid 2.50 cm in diameter and 26.0 cm long has 285 turns and carries 12.0 A. (a) Calculate the flux through the surface of a disk of radius 5.00 cm that is positioned perpendicular to and centered on the axis of the solenoid, as in Figure P30.36a. (b) Figure P30.36b shows an enlarged end view of the same solenoid. Calculate the flux through the blue area, which is defined by an annulus that has an inner radius of 0.400 cm and outer radius of 0.800 cm. 2. Relevant equations Unless it wants me to use the law of Biot-Savart...I believe for a solenoid, the magnetic field is: B=mu_0(n)L and Magnetic Flux = [Surface integral](B (dot) dA) 3. The attempt at a solution Well, for part (a) my book states for a very long solenoid, there is no magnetic field outside of it, but I believe that is for an infinte solenoid? But in any case, I found the magnetic field assuming it was a long solenoid, then once I did that, the only part of the circle that would be in a magnetic field would be the part that is in the solenoid, so the radius is 1.25cm for the area in the magnetic flux equation, but this outlook is incorrect. For part (b)..I was too discouraged to work towards it.