The noninverting
input of the inverting op amp circuit is grounded. One assumption made is that
the input error voltage is zero, so the feedback keeps inverting the input of
the op amp at a virtual ground (not actual ground but acting like ground). The
current flow in the input leads is assumed to be zero, hence the current
flowing through RG equals the current flowing through RF. Using Kirchoff’s law,
we write Equation 3–4; and the minus sign is inserted because this is the
inverting input. Algebraic manipulation gives Equation 3–5.
Figure 3–3. The Inverting Op Amp
Notice that the
gain is only a function of the feedback and gain resistors, so the feedback has
accomplished its function of making the gain independent of the op amp
parameters. The actual resistor values are determined by the impedance levels
that the designer wants to establish. If RF = 10 k and RG = 10 k the gain is
minus one as shown in Equation 3–5, and if RF = 100 k and RG = 100 k the gain
is still minus one. The impedance levels of 10 k or 100 k determine the current
drain, the effect of stray capacitance, and a few other points. The impedance
level does not set the gain; the ratio of RF/RG does.
One final note;
the output signal is the input signal amplified and inverted. The circuit input
impedance is set by RG because the inverting input is held at a virtual ground.
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