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To calculate the energy in an electric field, we first need to understand what you mean by “flux density” and “field intensity” in the context of energy calculation. However, one common formula used to calculate energy density (u) in an electric field is given by the equation:
[ u = frac{1}{2} epsilon E^2 ]
where:
– ( u ) is the energy density (energy per unit volume, J/m(^3)),
– (epsilon) is the permittivity of the medium (in vacuum, (epsilon_0 = 8.85 times 10^{-12}) F/m),
– (E) is the electric field intensity (V/m).
Since you’ve provided “flux density” and “field intensity” without specifying units or distinguishing between these terms in a standard context (flux density might imply charge density or magnetic flux density, and field intensity usually refers to electric field intensity), I’ll assume you’re referring to the electric field intensity ((E)) by “field intensity” and possibly referring to a related concept aligned with permittivity ((epsilon)) or electric displacement field ((D)) by “flux density.” However, this interpretation might not perfectly match your parameters without more precise definitions and units.
If “6 units” for flux density refer to the electric displacement field ((D)) and “4 units” for field intensity refers to the electric field ((E
a
Explanation: The energy in an electric field is given by, W = 0.5 x D x E, where D = 6
and E = 4. We get W = 0.5 x 6 x 4 = 12 units.