Calculating Number of Loops in Coil 2

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Homework Help Overview

The problem involves two coils with differing numbers of loops and induced electromotive force (emf). The original poster seeks to determine the number of loops in coil 2 based on the given emf values and the relationship between emf, the number of loops, and the rate of change of magnetic flux.

Discussion Character

  • Exploratory, Mathematical reasoning, Assumption checking

Approaches and Questions Raised

  • Participants discuss the relationship between emf and the number of loops, with attempts to manipulate the relevant equations. Questions arise regarding the correct application of formulas and the interpretation of given values.

Discussion Status

The discussion is ongoing, with participants providing guidance on how to approach the problem. Some have suggested methods to isolate variables and calculate the change in flux, while others express confusion about the equations and their application.

Contextual Notes

Participants note constraints such as time pressure and the need for clarity on which equations to use, indicating a potential lack of understanding of the underlying concepts.

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Homework Statement



In each of two coils the rate of change of the magnetic flux in a single loop is the same. The emf induced in coil 1, which has 200 loops, is 2.67 V. The emf induced in coil 2 is 3.78 V. How many loops does coil 2 have?

Homework Equations



E=-N(delta Phi/delta t)

The Attempt at a Solution



i tried setting E+N=E+N because the magnetic flux is the same but that was wrong
 
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F=d(phi)/dt for ease of writing and I always use V if I'm not using the little epsilon for emf

So you got V1+N1*F=V2+N2*F

you can't just get rid of F like you did. Note that you're actually given enough information to SOLVE for F directly just using the equation you were given, then use it to find N
 
i'm confused what equation do i use to find F? i have no time so how can I use that equation?
 
The equation that you just typed in the relevant equations section. For coil 1 you're given N and E, so certainly you can find the change in flux, then just use that same number for coil 2's E to find N
 
i got 202.67 for the change in flux of the first coil and .01865 for N of the second coil. that doesn't seem like it is right. is it?
 
Nope, for coil 1, you have this equation

E=-N(delta Phi/delta t)

You're given E=2.67, and N=200, so you can solve for dphi/dt, which is going to be 2.67/200, and a pretty small number
 
ok then 283.15 turns?
 
Last edited:

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