Can someone explain this problem step by step? please If the retarded scalar electric potential (V) is given by \( V = (z + vt) \) and the vector magnetic potential (\( \mathbf{A} \)) is given by \( \mathbf{A} = \left( \frac{5z}{v_0} + 2t \right) \mathbf{a}_z \), where \( v_0 \) is the velocity of propagation:(a) Find divergence of vector magnetic potential, \( \nabla \cdot \mathbf{A} \).(b) Find the magnetic flux density, \( \mathbf{B} \).(c) Find the magnetic field intensity, \( \mathbf{H} \).(d) Find the electric field intensity, \( \mathbf{E} \).(e) Find the electric flux density, \( \mathbf{D} \).

It is given that the electric potential is, V=(z+v t) and, the vector magnetic potential is given…

If the retarded scalar electric potential (V) is given by V=(z+vt) and the +2t a,, where vo 5z is the vector magnetic potential (A) is given by A= A = ( 5² +21)ä, Vo velocity of propagation. (a) Find divergence of vector magnetic potential, V.A (b) Find the marantic flux density, B (c) Find the marantic field intensity, A (d) Find the electric field intensity, E (e) Find the electric flux density, D

If the retarded scalar electric potential (V) is given by V=(z+vt) and the +2t a,, where vo 5z is the vector magnetic potential (A) is given by A= A = ( 5² +21)ä, Vo velocity of propagation. (a) Find divergence of vector magnetic potential, V.A (b) Find the marantic flux density, B (c) Find the marantic field intensity, A (d) Find the electric field intensity, E (e) Find the electric flux density, D