Re: question regarding opamp
Akramin84 said:
oooo i see can you give equation regarding this matter ?????
The gain is: \[\frac{V_o}{V_i} = - \frac{R_2*C*s}{1+R_1*C*s}\] where s=j*w and j is the complex unit. So in complex form, you get: \[\frac{V_o}{V_i} = - \frac{R_2*C*j*w}{1+R_1*C*j*w}\]
So ploting the gain versus frecuency, you get something like this:
(This is just a descriptive image, the values are for another system or R and C values)
The label 'Frecuency' in the graph, is w = 2*pi*f, so, if you want the frecuency in Hz, you must calculate: \[f = \frac{w}{2*pi}\]
The frecuency w=100 in this graph, corresponds to the pole at \[w = \frac{1}{R_1*C}\] of your system, and the gain at high frecuencies is \[\frac{V_o}{V_i} = -\frac{R_2}{R_1}\], not 0 like in the graphic.
In a simple manner, the capacitor is a open circuit at low frecuencies, and a shorted circuit at high frecuencies.
Everything i wrote is true, only if you consider the operational amplifier completly ideal.
Regards, Diego.
By the way, "in the real world", if you want to reduce the DC level at the output, you must connect a resistor between the non inverting input of the Operational Amplifier, and ground, instead of connecting it directly to ground.
The value must be \[R_1||R_2 = \frac{R_1*R_2}{R_1+R_2}\].