Determine the power of the sum of the signals

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Let x(t) and y(t) be two real, periodic signals that are orthogonal to each other. Show that the power of the sum of the signals (i.e., x(t) + y(t)) is equal to the sum of the individual powers (i.e., Px + Py). Would this simple relationship hold, if the signals were not orthogonal?

Reference no: EM13229832

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