1 1 vote Consider the following statements regarding the complex Poynting vector $\vec{P}$ for the power radiated by a point source in an infinite homogeneous and lossless medium. $\operatorname{Re}(\vec{P})$ denotes the real part of $\vec{P}, S$ denotes a spherical surface whose centre is at the point source, and $\hat{n}$ denotes the unit surface normal on $S$. Which of the following statements is TRUE?$\operatorname{Re}(\vec{P})$ remains constant at any radial distance from the source$\operatorname{Re}(\vec{P})$ increases with increasing radial distance from the source$\oint\oint\limits_S \operatorname{Re}(\vec{P}) . \hat{n} \; dS$ remains constant at any radial distance from the source$\oint\oint\limits_S \operatorname{Re}(\vec{P}) . \hat{n} \; dS$ decreases with increasing radial distance from the source Maxwell's Equations gate2011-ec electromagnetics poynting-vector plane-waves-and-properties + – admin 441 views answer comment Share Follow Add Sync Questions Print 0 reply Please log in or register to add a comment.
