Correct answer is (d) 2.38 C/m^3
Best explanation: Volume of the sphere = \(\frac {4}{3}\)πr^3 where r is the radius of the sphere. Therefore, the charge density = \(\frac {total \, charge}{\frac {4}{3}\pi r^3}\). Now substituting the values, charge density = \(\frac {10}{\frac {4}{3}\pi r^3}\) = 2.38 C/m^3. But if the sphere is conducting, we have to consider the surface charge density.