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Given the electric flux density, D = 0.3r 2ar nC/m2 in free space: (a) find E at point P(r = 2, θ = 25◦, φ = 90◦); (b) find the total charge within the sphere r = 3; (c) find the total electric flux leaving the sphere r =
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for a) E=e_0 D, just sub it in. b) use Gauss law, \(\nabla \cdot D=Q_{enclosed}\) c) using Gauss law again, \(\Phi_E = \frac{Q_{enclosed}}{\epsilon_0}\) do you need further help?
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