Inverting amplifier and sinunsoidal math

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The discussion revolves around an inverting amplifier with an input voltage of v(in)=0.001sin(2000πt) and an output voltage of v(out)=-5sin(2000πt + 25). Key questions include determining the input and output amplitudes, their respective phases, and the voltage gain. The original poster expresses difficulty with sinusoidal math and seeks assistance, as well as additional resources for learning. After some guidance, they indicate a better understanding of the exercise. The conversation highlights the importance of grasping sinusoidal functions in analyzing amplifier circuits.
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Homework Statement


I have an inverting amplifier with v(in)=0.001sin(2000πt) and v(out)=-5sin(2000πt + 25)

Homework Equations


what is the input amplitude and at what degree?
what is the output amplitude and at what degree?
what is the voltage gain and at what degree?

The Attempt at a Solution


I am not really sure about a solution because my sinusoidal math are not very good ,so if anyone can help please do.
Also i searched google about sinusoidal math and i can't really find something that can help me solve this exersice,so i would apprisiate it if you also post some links that can help.

Sorry for my bad english.
 
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nnis13 said:

Homework Statement


I have an inverting amplifier with v(in)=0.001sin(2000πt) and v(out)=-5sin(2000πt + 25)


Homework Equations


what is the input amplitude and at what degree?
what is the output amplitude and at what degree?
what is the voltage gain and at what degree?

The Attempt at a Solution


I am not really sure about a solution because my sinusoidal math are not very good ,so if anyone can help please do.
Also i searched google about sinusoidal math and i can't really find something that can help me solve this exersice,so i would apprisiate it if you also post some links that can help.

Sorry for my bad english.

Here's an intro link:

http://en.wikipedia.org/wiki/Sin( )

The general form of the function that fits your problem is:

v(t) = A sin(\omega t + \phi)
 
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Ok thanks i think i understood the exercise
Sorry for not replying earlier
 
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