The heat flux, $overrightarrow{mathbf{q}}^{prime prime}$, due to a volume source distribution (expressed in spherical coordinates) is given
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The heat flux, $\overrightarrow{\mathbf{q}}^{\prime \prime}$, due to a volume source distribution (expressed in spherical coordinates) is given by:
\[\overrightarrow{\mathbf{q}}_{r}^{\prime \prime}=C r^{2} \sin (\alpha r) \overrightarrow{\mathbf{e}}_{r}\]
a. What is the temperature gradient for this system?
b. If the temperature at $r=0$ is $T=T_{o}$, what is the temperature profile?
c. At what value of $r$ does the solution become physically impossible?
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