2.4 Elliptically polarized light can be representedby the two orthogonal waves given in Eqs (2.2)and (2.3). Show that elimination of the(@t- kz) dependence between them yieldsE, E,- 2x.Eox FoyE,E,+cosô = sin?8Eoywhich is the equation of an ellipse making anangle a with the x axis, where a is given byEq. (2.8). Eq 2.2: Ex(2,t)=Re(È) = E, Eox cos (wt tkz)=È„ExEq 2.3: Ey(z,t)=èyEoycos (wt-Kz+5)=èyEyEq 2.8: tan2x= 2Eox Eoycos 8%3D2-

Answered: Image /qna-images/answer/79486ff7-5587-446a-85c0-b61df0b9869d.jpg

2.4 Elliptically polarized light can be represented by the two orthogonal waves given in Eqs (2.2) and (2.3). Show that elimination of the (@t- kz) dependence between them yields Е, Е, Ex Eoy E - 2- * cosô = sin²8 + Eox Eoy which is the equation of an ellipse making an angle a with the x axis, where a is given by Eq. (2.8).

2.4 Elliptically polarized light can be represented by the two orthogonal waves given in Eqs (2.2) and (2.3). Show that elimination of the (@t- kz) dependence between them yields Е, Е, Ex Eoy E - 2- * cosô = sin²8 + Eox Eoy which is the equation of an ellipse making an angle a with the x axis, where a is given by Eq. (2.8).