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rohit

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  1. Asked: August 27, 2024In: Education

    If a potential V is 2V at x = 1mm and is zero at x=0 and volume charge density is -106εo, constant throughout the free space region between x = 0 and x = 1mm. Calculate V at x = 0.5mm.

    rohit
    rohit Begginer
    Added an answer on August 27, 2024 at 2:53 pm

    Answer: d Explanation: Del2 (V) = -ρv/εo= +106 On integrating twice with respect to x, V = 106. (x2 /2) + C1x + C2. Substitute the boundary conditions, x = 0, V = 0 and x = 1mm, V = 2V in V, C1 = 1500 and C2 = 0. At x = 0.5mm, we get, V = 0.875V.

    Answer: d

    Explanation: Del2

    (V) = -ρv/εo= +106

    On integrating twice with respect to x, V = 106. (x2

    /2) + C1x + C2.

    Substitute the boundary conditions, x = 0, V = 0 and x = 1mm, V = 2V in V,

    C1 = 1500 and C2 = 0. At x = 0.5mm, we get, V = 0.875V.

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      • 0
  2. Asked: August 27, 2024In: Education

    The divergence theorem converts

    rohit
    rohit Begginer
    Added an answer on August 27, 2024 at 2:43 pm

    Answer: b Explanation: The divergence theorem is given by, ∫∫ D.ds = ∫∫∫ Div (D) dv. It is clear that it converts surface (double) integral to volume(triple) integral.

    Answer: b

    Explanation: The divergence theorem is given by, ∫∫ D.ds = ∫∫∫ Div (D) dv. It is clear that it

    converts surface (double) integral to volume(triple) integral.

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      • 0
  3. Asked: August 27, 2024In: Education

    Evaluate Gauss law for D = 5r2 /4 i in spherical coordinates with r = 4m and θ = π/2 as volume integral.

    rohit
    rohit Begginer
    Added an answer on August 27, 2024 at 2:42 pm

    Answer: b Explanation: ∫∫ D.ds = ∫∫∫ Div (D) dv, where RHS needs to be computed. The divergence of D given is, Div(D) = 5r and dv = r2 sin θ dr dθ dφ. On integrating, r = 0->4, φ = 0->2π and θ = 0->π/4, we get Q = 588.9.

    Answer: b

    Explanation: ∫∫ D.ds = ∫∫∫ Div (D) dv, where RHS needs to be computed.

    The divergence of D given is, Div(D) = 5r and dv = r2 sin θ dr dθ dφ. On integrating, r =

    0->4, φ = 0->2π and θ = 0->π/4, we get Q = 588.9.

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      • 0
  4. Asked: August 27, 2024In: Education

    A field in which a test charge around any closed surface in static path is zero is called

    rohit
    rohit Begginer
    Added an answer on August 27, 2024 at 2:32 pm

    Answer: d Explanation: Work done in moving a charge in a closed path is zero. It is expressed as, ∫ E.dl = 0. The field having this property is called conservative or lamellar field.

    Answer: d

    Explanation: Work done in moving a charge in a closed path is zero. It is expressed as, ∫

    E.dl = 0. The field having this property is called conservative or lamellar field.

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      • 0
  5. Asked: August 27, 2024In: Education

    The potential in a lamellar field is

    rohit
    rohit Begginer
    Added an answer on August 27, 2024 at 2:31 pm

    Answer: b Explanation: Work done in a lamellar field is zero. ∫ E.dl = 0,thus ∑V = 0. The potential will be zero.

    Answer: b

    Explanation: Work done in a lamellar field is zero. ∫ E.dl = 0,thus ∑V = 0. The potential

    will be zero.

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      • 0
  6. Asked: August 27, 2024In: Education

    Line integral is used to calculate

    rohit
    rohit Begginer
    Added an answer on August 27, 2024 at 2:31 pm

    Answer: d Explanation: Length is a linear quantity, whereas area is two dimensional and volume is three dimensional. Thus single or line integral can be used to find length in general.

    Answer: d

    Explanation: Length is a linear quantity, whereas area is two dimensional and volume is

    three dimensional. Thus single or line integral can be used to find length in general.

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      • 0
  7. Asked: August 27, 2024In: Education

    Surface integral is used to compute

    rohit
    rohit Begginer
    Added an answer on August 27, 2024 at 2:30 pm

    Answer: b Explanation: Surface integral is used to compute area, which is the product of two quantities length and breadth. Thus it is two dimensional integral.

    Answer: b

    Explanation: Surface integral is used to compute area, which is the product of two

    quantities length and breadth. Thus it is two dimensional integral.

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      • 0
  8. Asked: August 27, 2024In: Education

    Evaluate Gauss law for D = 5r2 /4 i in spherical coordinates with r = 4m and θ = π/2.

    rohit
    rohit Begginer
    Added an answer on August 27, 2024 at 2:29 pm

    Answer: c Explanation: ∫∫ ( 5r2 /4) . (r2 sin θ dθ dφ), which is the integral to be evaluated. Put r = 4m and substitute θ = 0→ π/4 and φ = 0→ 2π, the integral evaluates to 588.9.

    Answer: c

    Explanation: ∫∫ ( 5r2

    /4) . (r2 sin θ dθ dφ), which is the integral to be evaluated.

    Put r = 4m and substitute θ = 0→ π/4 and φ = 0→ 2π, the integral evaluates to 588.9.

    See less
      • 0
  9. Asked: August 26, 2024In: Education

    Curl cannot be empl oyed in which one of the following?

    rohit
    rohit Begginer
    Added an answer on August 26, 2024 at 7:12 pm

    Answer: d Explanation: In the Directional coupler, Magic Tee, Isolator and Terminator the EM waves travel both in linear and angular motion, which involves curl too. But in waveguides, as the name suggests, only guided propagation occurs (no bending or curl of waves)

    Answer: d

    Explanation: In the Directional coupler, Magic Tee, Isolator and Terminator the EM

    waves travel both in linear and angular motion, which involves curl too. But in

    waveguides, as the name suggests, only guided propagation occurs (no bending or curl

    of waves)

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      • 0
  10. Asked: August 26, 2024In: Education

    Which of the following Maxwell equations use curl operation?

    rohit
    rohit Begginer
    Added an answer on August 26, 2024 at 7:11 pm

    Answer: a Explanation: Maxwell 1st equation, Curl (H) = J (Ampere law) Maxwell 2nd equation, Curl (E) = -D(B)/Dt (Faraday’s law) Maxwell 3rd equation, Div (D) = Q (Gauss law for electric field) Maxwell 4th equation, Div (B) = 0(Gauss law for magnetic field) It is clear that only 1st and 2nd equationRead more

    Answer: a

    Explanation: Maxwell 1st equation, Curl (H) = J (Ampere law)

    Maxwell 2nd equation, Curl (E) = -D(B)/Dt (Faraday’s law)

    Maxwell 3rd equation, Div (D) = Q (Gauss law for electric field)

    Maxwell 4th equation, Div (B) = 0(Gauss law for magnetic field)

    It is clear that only 1st and 2nd equations use the curl operation.

    See less
      • 0
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