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krati jain
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Asked: 2023-05-22T10:21:12+00:00 In:

330. Compute the Gauss law for D= 10ρ3 /4 i, in cylindrical coordinates with ρ= 4m, z=0 and z=5. a) 6100 π b) 6200 π c) 6300 π d) 6400 π

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330. Compute the Gauss law for D= 10ρ3 /4 i, in cylindrical coordinates with ρ= 4m, z=0 and z=5. a) 6100 π b) 6200 π c) 6300 π d) 6400 π
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    7 Answers

    1. Answer: d
      Explanation: ∫∫ D.ds = ∫∫ (10ρ3
      /4).(ρ dφ dz), which is the integral to be evaluated. Put ρ =
      4m, z = 0→5 and φ = 0→2π, the integral evaluates to 6400π.

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    3. Answer: d
      Explanation: ∫∫ D.ds = ∫∫ (10ρ3
      /4).(ρ dφ dz), which is the integral to be evaluated. Put ρ =
      4m, z = 0→5 and φ = 0→2π, the integral evaluates to 6400π.

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    4. d) 6400 π

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    6. Answer: d
      Explanation: ∫∫ D.ds = ∫∫ (10ρ3
      /4).(ρ dφ dz), which is the integral to be evaluated. Put ρ =
      4m, z = 0→5 and φ = 0→2π, the integral evaluates to 6400π.

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    7. Answer: d
      Explanation: ∫∫ D.ds = ∫∫ (10ρ3

      /4).(ρ dφ dz), which is the integral to be evaluated. Put ρ =

      4m, z = 0→5 and φ = 0→2π, the integral evaluates to 6400π.

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    9. 6400 π

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    10. Answer: d
      Explanation: ∫∫ D.ds = ∫∫ (10ρ3
      /4).(ρ dφ dz), which is the integral to be evaluated. Put ρ =
      4m, z = 0→5 and φ = 0→2π, the integral evaluates to 6400π.

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