a) Find the current Irms of the circui b) Write the Bmax Sin(kx – wt) with numerical values for Bmag, k, and w when the wavelength 1 = 500 m, and the period T=6 s. (µo = 4n × 10-7 T.m/A,c = 3 × 10® m/s) expressions for E and B in the form E = 10 sin(kx – wt) and B = %3D

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Author:William Moebs, Jeff Sanny
Publisher:William Moebs, Jeff Sanny
Chapter6: Photons And Matter Waves
Section: Chapter Questions
Problem 85P: Show that p=h and Ef=hf are consistent with the relativistic formula E2=p2c2+m02c2 .
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Figure shows a circuit and a conducting rod. A conducting rod moves with a constant velocity v
perpendicular to a circuit with a current I=2.82sin(??)

(Ho = 4M × 10-7 T.m/A,c = 3 × 108 m/s)
a
I=2.82sin(wt)
ER=2 0
V = 8v2 sin(wt)
Transcribed Image Text:(Ho = 4M × 10-7 T.m/A,c = 3 × 108 m/s) a I=2.82sin(wt) ER=2 0 V = 8v2 sin(wt)
(a) Find the current Irms of the circuit.
(b) Write the
Bmax sin(kx – wt) with numerical values for Bmag k, and w when the wavelength 2 = 500 m,
and the period T=6 s. (µo = 4n × 10-7 T. m/A, c = 3 × 108 m/s)
expressions for E and B in the form E = 10 sin(kx – wt) and B =
Transcribed Image Text:(a) Find the current Irms of the circuit. (b) Write the Bmax sin(kx – wt) with numerical values for Bmag k, and w when the wavelength 2 = 500 m, and the period T=6 s. (µo = 4n × 10-7 T. m/A, c = 3 × 108 m/s) expressions for E and B in the form E = 10 sin(kx – wt) and B =
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