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Show that, for any electromagnetic field in a vacuum V. (E x È + c2B x B) e (Ė · B - E B). at where the dots above E and B indicate partial differentiation with respect to time. This equation has the form of a conservation law. The spatial density of the conserved quantity appears between parentheses on the right. This is expressed in volts squared per cubic meter.

Show that, for any electromagnetic field in a vacuum V. (E x È + c2B x B) e (Ė · B - E B). at where the dots above E and B indicate partial differentiation with respect to time. This equation has the form of a conservation law. The spatial density of the conserved quantity appears between parentheses on the right. This is expressed in volts squared per cubic meter.

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Show that, for any electromagnetic field in a vacuum V. (E x É + c²B x B) (Ё - В — Е- В). at | where the dots above E and B indicate partial differentiation with respect to time. This equation has the form of a conservation law. The spatial density of the conserved quantity appears between parentheses on the right. This is expressed in volts squared per cubic meter.
Transcribed Image Text:Show that, for any electromagnetic field in a vacuum V. (E x É + c²B x B) (Ё - В — Е- В). at | where the dots above E and B indicate partial differentiation with respect to time. This equation has the form of a conservation law. The spatial density of the conserved quantity appears between parentheses on the right. This is expressed in volts squared per cubic meter.
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