Trying to get equivalent resistance of a circuit

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To find the equivalent resistance of a circuit, it's essential to clearly identify components in series and parallel. The user initially calculated 23.7 ohms, while the textbook states the correct answer is 100 ohms. By redrawing the circuit and properly analyzing the resistances, the user realized their mistake and recalculated the answer. Notably, the presence of 50 and 35-ohm resistors indicates a minimum resistance of 85 ohms. The discussion emphasizes the importance of visualizing circuit components for accurate calculations.
AmirWG
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i had a problem in my textbook asking me to get equivalent resistance of a circuit , i ended up getting 23.7 ohm as my answer but my textbook says that the correct answer is 100 ohm
you can see my attempt here :
imgur link :


i really want to know what went wrong with my steps
thanks in advance
 

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When you are analyzing a circuit, it helps to redraw it so that it is really clear what components are in parallel, and what are in series. In this case, you could redraw it to look like this:
Circuit.png

I suggest that you fill in the dashed portions of this diagram with the appropriate resistances and then do your series/parallel calculations.
 
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tnich said:
When you are analyzing a circuit, it helps to redraw it so that it is really clear what components are in parallel, and what are in series. In this case, you could redraw it to look like this:
View attachment 248018
I suggest that you fill in the dashed portions of this diagram with the appropriate resistances and then do your series/parallel calculations.
i can now see why my steps went wrong and i am even able to get the correct answer now , thanks a lot for helping (:
 
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One way to see immediately that the answer must be at least 85 is to notice that there is no way around the 50 and 35-ohm resisters. So there is a resistance of 85 to start with.
 
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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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