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Engineering Electromagnetics Fundamentals Flashcards

7 cards from real BEE practice questions. Tap to flip, then mark Knew It or Still Learning — missed cards come back until you master them.

Read the first 7 Engineering Electromagnetics Fundamentals flashcards as text
  1. Stokes' theorem relates a surface integral of the curl of a vector field to:

    Answer: A line integral around the bounding contour

    Stokes' theorem states ∬(∇×A)·dS = ∮A·dl, converting a surface integral to a closed line integral.

  2. For a uniform plane wave propagating in the +z direction, if E is in the x̂ direction, then H is in the direction:

    Answer: +ŷ

    For a +z propagating wave, E × H must point in +z, so H = ŷ (since x̂ × ŷ = ẑ).

  3. The inductance per unit length of a two-wire transmission line with wire radius a and separation d (d >> a) is approximately:

    Answer: μ ln(d/a) / π

    For a two-wire line, L/l = (μ/π) ln(d/a), derived from the magnetic flux linkage per unit length.

  4. In electrostatics, Laplace's equation ∇²V = 0 applies in regions where:

    Answer: There is no free charge density

    Laplace's equation holds in source-free regions (ρᵥ = 0), while Poisson's equation applies where ρᵥ ≠ 0.

  5. The reflection coefficient Γ at a transmission line load is defined as:

    Answer: Γ = (Z_L - Z₀) / (Z_L + Z₀)

    The voltage reflection coefficient is Γ = (Z_L − Z₀)/(Z_L + Z₀), determining the reflected wave amplitude.

  6. The normal component of B across a boundary between two magnetic media satisfies:

    Answer: B_n1 = B_n2

    Since ∇·B = 0, the normal component of B is continuous: B_n1 = B_n2.

  7. The Poynting vector S represents:

    Answer: Power flow per unit area (W/m²)

    The Poynting vector S = E × H gives the instantaneous power flow per unit area in W/m².