The magnetic field of a plane EM wave is given by: B→ = B0 sin⁡(kx−ωt)

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The magnetic field of a plane EM wave is given by: B→ = B0 sin⁡(kx−ωt)k^ This wave is traveling in the +x direction. The electric field of the wave would be given by: E→ = −cB0 sin⁡(kx−ωt)j^ E→ = cB0 cos⁡(kx−ωt)i^ E→ = −cB0 cos⁡(kx−ωt)j^ E→ = cB0 sin⁡(kx−ωt)j^ E→ = −cB0 sin⁡(kx−ωt)k^

The magnetic field of a plane EM wave is given by: B→ = B0 sin⁡(kx−ωt)k^ This wave is traveling in the +x direction. The electric field of the wave would be given by: E→ = −cB0 sin⁡(kx−ωt)j^ E→ = cB0 cos⁡(kx−ωt)i^ E→ = −cB0 cos⁡(kx−ωt)j^ E→ = cB0 sin⁡(kx−ωt)j^ E→ = −cB0 sin⁡(kx−ωt)k^

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The magnetic field of a plane EM wave is given by:

\vec{B} = B_{0} \sin (k x - ω t) \hat{k}

This wave is traveling in the

+ x

direction. The electric field of the wave would be given by:

\vec{E} = - c B_{0} \sin (k x - ω t) \hat{j}

\vec{E} = c B_{0} \cos (k x - ω t) \hat{i}

\vec{E} = - c B_{0} \cos (k x - ω t) \hat{j}

\vec{E} = c B_{0} \sin (k x - ω t) \hat{j}

\vec{E} = - c B_{0} \sin (k x - ω t) \hat{k}

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