Question: Consider an electronic amplifier with input voltage v(t) and output voltage vo(t). Assume that vo(t) = 8v;(t) + 2. Show that the amplifier does

Consider an electronic amplifier with input voltage v(t) and output voltage vo(t) Assume that Vo(t) = 8n(t) + 2. Show that the amplifier does not strictly satisfy the principle of superposition (if we compose v(t) from two subcomponents, for example, r(t) = va(t) + ve(t), then the response to v(t) is not the sum of the responses to Va(t) and v2(t))

Consider an electronic amplifier with input voltage v(t) and output voltage vo(t). Assume that vo(t) = 8v;(t) + 2. Show that the amplifier does not strictly satisfy the principle of superposition (if we compose vi(t) from two subcomponents, for example, v (t) = V (t) + V2(t), then the response to v (t) is not the sum of the responses to V (t) and V2 (t)).

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