A plane electromagnetic wave is the superposition of two independent orthogonal plane waves and can be written as a real part of Ē = E₁ exp (i[kz - wt])ūx + E₂ exp (i[kz – wt+ π])ū‚where…. kand ware real Е₁₂ If E₂= E₁, the electric field vector will describe a trajectory which, seen along the Zaxis from the positive side and looking towards t he origin, is: straight at 135°with respect to the + x axis O circular in counterclockwise direction straight at 45 with respect to the + x axis. O circular in clockwise direction
A plane electromagnetic wave is the superposition of two independent orthogonal plane waves and can be written as a real part of Ē = E₁ exp (i[kz - wt])ūx + E₂ exp (i[kz – wt+ π])ū‚where…. kand ware real Е₁₂ If E₂= E₁, the electric field vector will describe a trajectory which, seen along the Zaxis from the positive side and looking towards t he origin, is: straight at 135°with respect to the + x axis O circular in counterclockwise direction straight at 45 with respect to the + x axis. O circular in clockwise direction
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![A plane electromagnetic wave is the superposition of two independent orthogonal plane waves and can be written as a real part of
E = E₁ exp (i[kz - wt])ūx + Ę₂ exp (i[kz. - wt+7]) ü‚where, and ware real E₁E₂
If E₂ = E₁, the electric field vector will describe a trajectory which, seen along the Zaxis from the positive side and looking towards t
he origin, is:
straight at 135 with respect to the + x axis
O circular in counterclockwise direction
straight at 45°with respect to the + x axis.
O circular in clockwise direction](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fead94a24-ba0c-4c52-987d-47ff351733ed%2Fed174047-fc3b-4f7b-ae33-c14dfc59be73%2Fkdszzs_processed.jpeg&w=3840&q=75)
Transcribed Image Text:A plane electromagnetic wave is the superposition of two independent orthogonal plane waves and can be written as a real part of
E = E₁ exp (i[kz - wt])ūx + Ę₂ exp (i[kz. - wt+7]) ü‚where, and ware real E₁E₂
If E₂ = E₁, the electric field vector will describe a trajectory which, seen along the Zaxis from the positive side and looking towards t
he origin, is:
straight at 135 with respect to the + x axis
O circular in counterclockwise direction
straight at 45°with respect to the + x axis.
O circular in clockwise direction
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