Magnetic field vectors associated with this electromagnetic wave are given by
B1=cE0k^cos(kx−ωt) & B2=cE0i^cos(ky−ωt)
F=qE+q(V×B)
=q(E1+E2)+q(V×(B1+B2))
By putting the value of {\vec{E}}_{1},{\vec{E}}_{2},{\vec{B}}_{1}&{\vec{B}}_{2}
The net Lorentz force on the charged particles is
F=qE0[0.8cos(kx−ωt)i^+cos(ky−ωt)j^+0.2cos(ky−ωt)k^]
At t=0 and at x=y=0
F=qE0[0.8i^+j^+0.2k^]