Electric field intensity of an EM wave propagating in free space is given by

Eis = 25axe-j(6z + 8y) V / m

If the wave is incident on a perfectly conducting plane at y = 0 then the magnetic field intensity of the reflected wave will be:

1
\( - \left( {\frac{{{a_y}}}{{8\pi }} + \frac{{{a_z}}}{{6\pi }}} \right){e^{ - j\left( {6z - 8y} \right)}}A/m\)
2
\(\left( {\frac{{{a_y}}}{{8\pi }} + \frac{{{a_z}}}{{6\pi }}} \right){e^{ - j\left( {6z - 8y} \right)}}A/m\)
3
\(\left( {\frac{{{a_y}}}{{8\pi }} + \frac{{{a_z}}}{{6\pi }}} \right){e^{j\left( {6z - 8y} \right)}}\)
4
\( - \left( {\frac{{{a_y}}}{{8\pi }} + \frac{{{a_z}}}{{6\pi }}} \right){e^{j\left( {6z - 8y} \right)}}A/m\)

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