Large-Signal Operation of Op-Amps

Large-Signal Operation of Op-Amps

<p>LARGE-SIGNAL OPERATION OF OP-AMPS</p><p>Output Voltage Saturation</p><p>Op-Amp with Rated Output Voltage of ± 13V</p><p> a) For Vp = 1 and RL = 1kohm, specify the signal resulting at the output of the amplifier. b) For Vp = 1.5 and RL = 1kohm, specify the signal resulting at the output of the amplifier. c) For RL= 1kohm what is the maximum value of Vp for undistorted output? d) For Vp = 1V what is the lowest value of RL for undistorted output?</p><p>Output Current Limits</p><p>As an example the 741 op amp has a current limit of ± 20 mA. If the circuit is required to exceed this current, the output voltage will saturate at the voltage that produces the current limit.</p><p>The circuit above has a current limit of ± 20 mA. Find output vor Vp=1 an 1.5 Volts. For RL = 1kohm find maximum Vp without saturation. For Vp = 1V find minimum RL without saturation.</p><p>Slew Rate dv SR  0 dt max Usually expressed in V / s Slew Rate</p><p>Without Slew rate; V 1 0  , and Vi 1 s /t</p><p> wtt v0 (t)  V (1 e )</p><p>The slope of the last function is tV which explain figure d when the input voltage is small.</p><p>Full Power Bandwidth</p><p>When the input is a sine wave vI  Vi sint , the maximum rate of change of this waveform is Vi .</p><p>We know that SR  Vi for the rated output voltage V0 max , we can obtain:</p><p>M V0 max  SR</p><p>SR f M  2V0 max For smaller sine waves the problem will show at different frequencies according to the formula:</p><p> M  V0  V0 max     </p><p>DC IMPERFECTIONS</p><p>Offset Voltage</p><p>The input offset voltage is the required vId voltage required to cancel the voltage appearing at the output of an op amp with the two inputs shorted to ground. </p><p>VOS  5mV</p><p> vId  v2  v1 DC IMPERFECTIONS</p><p>The principle of superposition applied an inverting or noninverting amplifier with the inputs cancelled will lead to the following circuit.</p><p>Input Bias and Offset currents</p><p>In order for the op amp to operate, its inputs required bias currents. I  I I  B1 B2 is defined as the input bias current and I  I  I as the input offset current. B 2 OS B1 B2</p><p>The following circuit is used to compensate this problem. INTEGRATORS AND DIFFERENTIATORS</p><p>The inverting Configuration for General impedances</p><p>Example 2.6</p><p>Derive an expression for the voltage transfer function, shot that it is a STC circuit, Design the circuit to obtain a 40 dB gain and a 3dB frequency of 1 kHz.</p>

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