A uniform plane wave propagates in free space in + direction with the H field is given as H(x;t) = 10 cos(10³t - Bx)ŷ A/m. Find: (a) B (b) 2 (c) Ē(x;t) expression and Ē(x;t) amplitude at point (0.1,0.2,0.3) and t=1 ns
A uniform plane wave propagates in free space in + direction with the H field is given as H(x;t) = 10 cos(10³t - Bx)ŷ A/m. Find: (a) B (b) 2 (c) Ē(x;t) expression and Ē(x;t) amplitude at point (0.1,0.2,0.3) and t=1 ns
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![**Problem Statement:**
A uniform plane wave propagates in free space in the \(+ \hat{x}\) direction with the \(\vec{H}\) field given as:
\[
\vec{H}(x, t) = 10 \cos(10^8 t - \beta x) \hat{y} \, \text{A/m}
\]
Find:
(a) \(\beta\)
(b) \(\lambda\)
(c) \(\vec{E}(x, t)\) expression and \(\vec{E}(x, t)\) amplitude at point (0.1, 0.2, 0.3) and \(t = 1 \, \text{ns}\)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc012e98d-11f3-4ebf-9e91-31a87ace6c91%2F3169776a-6691-4445-8a22-393a415fc042%2Frd1un4q_processed.png&w=3840&q=75)
Transcribed Image Text:**Problem Statement:**
A uniform plane wave propagates in free space in the \(+ \hat{x}\) direction with the \(\vec{H}\) field given as:
\[
\vec{H}(x, t) = 10 \cos(10^8 t - \beta x) \hat{y} \, \text{A/m}
\]
Find:
(a) \(\beta\)
(b) \(\lambda\)
(c) \(\vec{E}(x, t)\) expression and \(\vec{E}(x, t)\) amplitude at point (0.1, 0.2, 0.3) and \(t = 1 \, \text{ns}\)
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