Answer: Understanding Multirange Voltmeter Internal Wiring

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The discussion revolves around understanding the internal wiring of a three-scale voltmeter and calculating the resistances R1, R2, and R3 for different voltage ranges (3.00 V, 15.0 V, and 150 V). Participants emphasize the need to apply Ohm's Law (V = I/R) and the relationship between the coil current and resistance (Vcoil = IgRcoil) to solve the problem. The main objective is to determine the overall resistance of the voltmeter for each specified voltage range. Clarification is sought on the exact problem statement to ensure accurate calculations. The conversation highlights the importance of precise problem articulation for effective troubleshooting.
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Can someone please help me out with this problem? I am not sure if what I am doing

question:
The figure below shows the internal wiring of a "three-scale" voltmeter whose binding posts are marked , 3.00 V, 15.0 V, and 150 V. When the meter is connected to the circuit being measured, one connection is made to the post marked + and the other to the post marked with the desired voltage range. The resistance of the moving coil is Rg, and a current of I in the coil causes it to deflect full scale.

Picutre:
yf_Figure_26_64.jpg


we know v=i/r and Vcoil=IgRcoil

dont know where to begin
 

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What is required in the problem?
 
sorry forgot to mention that. you have to find R1, R2, R3. Also find the overall resistance of the meter on a 3.00, 15.0, 150 V-range
 
Why don't you state the entire text of the problem, verbatum? It should have a question mark somewhere to be answered.
 
What is R1, R2, R3 and what is the overall resistance of the meter on a 3.00, 15.0, 150 V-range? that what its asking
 
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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