How Does Current Frequency Affect Wire Oscillation in a Magnetic Field?

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Homework Help Overview

The discussion revolves around the behavior of a wire with alternating current in a magnetic field, specifically focusing on how the frequency of the current affects the oscillation of the wire. The problem includes parameters such as the length of the wire, the mass attached, and the frequency of the current.

Discussion Character

  • Exploratory, Conceptual clarification, Problem interpretation

Approaches and Questions Raised

  • Participants are attempting to understand the relationship between the frequency of the current and the oscillation of the wire, questioning the meaning of specific terms in the equations provided. There are inquiries about the calculation of wavelength and how the number of loops relates to the problem.

Discussion Status

The discussion is ongoing, with participants seeking clarification on the equations and concepts involved. Some have expressed uncertainty about how to relate the number of loops to the wavelength of oscillation, indicating a productive exploration of the topic.

Contextual Notes

One participant notes their background in economics, suggesting a potential gap in understanding the physics concepts being discussed. There is also a mention of a diagram that may aid in visualizing the problem, although it is not included in the text.

i_ammitija
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Homework Statement



A wire with an alternating current flowing through it is placed in a magnetic field. This causes the wire to oscillate with a frequency equal to the frequency of the current (you will learn about this when we study electromagnetism). The wire has a length (length is measured from the node at which the wire is tied to the pulley) L = 2.46 m. A mass of 244.0 g is hung on the end of the wire. The frequency of the current is initially set to f = 59.8 Hz. Three loops are observed in the wire at this frequency as shown in the diagram.

Image attached with this post!

Homework Equations



(2Lf)2= T/µ.


The Attempt at a Solution



µ = T/(2Lf)2 =(0.244*9.8)/(2* 2.46m*59.8 Hz)^2

This answer was wrong according when inserted!

Any help finding the velocity or the mass per unit length is kindly appreciated!
 

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(2Lf)2= T/µ.
What does the second "2" mean?

Where did you calculate the wave-length of the oscillation (or, equivalently, where did you use the information that there are three loops)?
 
mfb said:
What does the second "2" mean?

Where did you calculate the wave-length of the oscillation (or, equivalently, where did you use the information that there are three loops)?

I wasn't too sure how to incorporate that :/ I'm an economics student, doing this physics subject as an elective. I wasn't too sure how you could relate the three looops.
 
Imagine how the loop looks at some specific point in time. A bit like this: "^u^". How many wavelengths are this? And the next question, what is the wavelength then?
 

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