Determining the voltage of a power source

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The discussion centers on determining the initial voltage, Vt, of a power source in a biological membrane context, with options provided for its value. The time constant is noted as 120ms, indicating an internal resistance of 12kohms. The user struggles to calculate Vt, questioning whether the observed 40mV represents the potential difference across the battery. It is clarified that if 40mV is the total battery voltage, then this voltage would be fully across the capacitor when charged, leaving 0mV across the resistor. The conversation emphasizes the relationship between the voltage across the capacitor and the resistor in an RC circuit.
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This is for a biological membrane, but the principles are the same. I am asked what the value of the initial voltage, Vt is.The options are:

What was the value of the initial voltage, Vt?
A. +58 mV
B. -58 mV
C. +40 mV
D. +116 mV
E. It cannot be determined.

I can see that the time constant is 120ms, and hence the internal resistance is 12kohms. However, I am unable to see how I will calculate Vt, as the 40mV initially seen is surely not the potential difference across the battery.

Many Thanks
 
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If this is equivelent to a series RC circuit with a fixed resistor and a switch then when the switch is closed the voltage across the resistor starts at Vt and falls exponentially towards zero whereas the voltage across the capacitor starts at zero and rises towards Vt.
 
Thanks for the reply. If 40mV was the total battery voltage, and there are 40mV across the capacitor, does that mean that there are 0v across the resistor? My physics is really rusty ever since I became a medic..!
 
If 40mV is the battery voltage then the full 40mV will be across the capacitor when it is fully charged and 0mV will be across the resistor.
 
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The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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