Find how many muons reach detector B and C.

The actual flux is energy dependent, decreasing with energy as ox E-27. For concrete- ness, the flux is 100 m s GeV (GeV) 27 for E> 1 GeV E where E is the energy measured in GeV (so that at E = 1 GeV the flux is the value used in part (b) of the problem). Variation of problem requiring calculus: Using the flux equation above, how many muons with initial energies between 1 and 100 GeV reach detectors (B) and (C) after one hour? Give your answer to two significant figures. Hints/tips/possible problems: If we were really doing this properly, we should specify a detector resolution, i.e. what range of muon energies can our detector measure. We won't worry about this (I've avoided this problem by not asking you about the flux at detector A where you might notice a problem if you tried to send the energy to zero, as well as by asking you only about the flux for given range of initial energies not their energies at the detector). As a check so you don't need to worry about if you are entering answers into the website correctly, if we let the maximum initial energy extend from 100 GeV to infinity, you would find 653 muons at detector B after one hour.