Generator Equation: RPM & Power Relationship

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The discussion focuses on the relationship between RPM and power in generators, emphasizing the importance of understanding this connection for general generators. It highlights that in alternating current systems, the RPM directly affects the output frequency, which is typically maintained at 60Hz in the U.S. The equation provided relates output power to input power, factoring in losses and torque. Additionally, it notes that increased load leads to a decrease in frequency, necessitating more power input. Understanding these dynamics is crucial for efficient generator operation.
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Does anyone know of an equation which relates RPM with power in a generator? It has to be for a general generator! :biggrin:
 
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I am not sure (im still a newbe :frown: ), but let's work in senoidal regime:
Voltage v(t) = V . sin(wt+p)
w (omega) is in radians, so you could make w an equivalent to RPM:
1 RPM = 1 radian = 2*PI
Of curse, you will also need current and impedances for a deep analysis, but you can get the idea (P = (V^2)/Z)
I hope this is OK, sorry everyone if this is screwed up.
 
For alternating current (A.C.), the RPM of the generator determines the frequency of its output. In the U.S., power companies try to keep the frequency at 60Hz. When the load on the systems increases, the frequency tends to lower, so more power (steam flow through the turbin) is needed. The opposite happens when the load decreases.

Regards
Don
 
Well,

output power = input power - losses = wT - losses = (2*pi/60)*RPM*T -losses.

That's the most general equation I can think of without getting into reaction torque, inertia, etc.
 
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