op amp problem

Thread Starter

ninjaman

Joined May 18, 2013
341
hello

I am simulating an op amp using a 741 on multi-sim.
IT HAS TO BE MULTISIM. (just to get that out of the way.)
I have an input of 2v pk at 1kHz function generator, inverting op amp 741
10Kohm input resistor and 500kohm feedback resistor. I should have a gain of -50. so 2v * 50(gain) = 100v
however, I have a +15v and a -15v giving me 30vpk-pk. so the maximum output should be 30v pk-pk. there should be clipping, an almost square wave. I have to show the spectral content of the waveform using the spectrum analyzer. I have a fundamental wave and odd harmonics.
The fundamental frequency is 1kHz with a value of 19v.
This is where I am confused.
Should it be 19v?
I cant figure out if this is correct.
any help would be great
thanks
simon
 

AnalogKid

Joined Aug 1, 2013
11,042
Please post your schematic if you expect any kind of detailed response. Beyond that, two things.

Read the 741 data sheet section about output voltage.

Read web pages about the Fourier series, Fourier Transform, and the harmonics of a square wave. The p-p value of a square wave and the p-p value of its fundamental are not the same thing.

ak
 

t06afre

Joined May 11, 2009
5,934
In a real world the output of your 741 would never have been 30 volt peak to to peak. What kind of output voltage do you get?
 

enggricha

Joined May 17, 2014
89
unless ur using an ideal op amp model the output will never swing to the supply voltage levels. I would say you should get about 25-26 volts for different varients of 741.
 

crutschow

Joined Mar 14, 2008
34,431
A 1kHz, ±15V square-wave has a value for the fundamental (1kHz 1st harmonic) frequency of about 12.6Vrms. Don't know how you got 19V. :confused:
 
Last edited:

AnalogKid

Joined Aug 1, 2013
11,042
Exactly. That is one of the fundamental truths of Fourier analysis, and a conceptual hurdle for many. The p-p value of the fundamental is greater than the p-p value of the composit waveform. There are many Fourier websites that show the incremental contributions of the lower harmonics, and you can see that the harmonics combine with both constructive interference to speed up the sides, and destructive interference to pull that fundamental peak down to the flat level.

http://upload.wikimedia.org/wikipedia/commons/2/2c/Fourier_Series.svg

http://en.wikipedia.org/wiki/Fourier_series

Note that in the bottom image of the graphic the flat top is starting to form but it still has little peaks on the ends. This is the Gibbs phenomenon, and still is present after 125 harmonics. Among other things, this is why people exaggerate the end of motion when emulating a robot. A well programmed robot doesn't move that way; its hard on the bearings. We perceive it incorrectly due to limited processing bandwidth in the brain. (Used to build hardware for experimental/cognitive psychologists, learned cool stuff.)

ak
 
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