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To find the electric flux density ( D ) at ( R = 6 , text{m} ) due to the three cylindrical sheets, we can use Gauss’s law, which states that the electric flux through a closed surface is proportional to the charge enclosed by that surface.
1. For the sheet at ( R = 2 , text{m} ) with ( sigma = 5 , text{C/m}^2 ):
[
D_1 = sigma_1 = 5 , text{C/m}^2
]
2. For the sheet at ( R = 4 , text{m} ) with ( sigma = -2 , text{C/m}^2 ):
[
D_2 = sigma_2 = -2 , text{C/m}^2
]
3. For the sheet at ( R = 5 , text{m} ) with ( sigma = -3 , text{C/m}^2 ):
[
D_3 = sigma_3 = -3 , text{C/m}^2
]
At ( R = 6 , text{m} ), all three sheets contribute to the electric flux density, therefore:
[
D_{total}