Wave Motion Problem Solving Tips

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SUMMARY

The discussion centers on solving a wave motion problem involving two point sources located at (0, +/- 2.5λ) generating waves in phase. The formula for calculating the distance from the x-axis to the first nodal line at x=50λ is provided as Y = L*(1/2)*λ/d, where L = 50λ and d = 5λ. Substituting these values yields Y = 5λ. A resource link for further study is also shared.

PREREQUISITES
  • Understanding of wave motion principles
  • Familiarity with the concept of nodal lines
  • Knowledge of wavelength (λ) and its significance in wave physics
  • Ability to apply mathematical formulas in physics
NEXT STEPS
  • Study the derivation of the wave interference pattern
  • Learn about the principles of constructive and destructive interference
  • Explore the concept of phase difference in wave motion
  • Review resources on wave mechanics, specifically nodal lines and antinodes
USEFUL FOR

Students studying physics, particularly those focusing on wave motion and interference patterns, as well as educators seeking to enhance their teaching methods in this area.

Physicsisfun2005
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I am having difficulty grasping what to do for this problem:

Two point sources located (0, +/- 2.5(lambda)) are generating waves in phase. Compute the distance from the x-axis to the first nodal line at
x=50(lambda)


I'm not sure what equations to use. My physics instructor is terrible and we don't even use a textbook...instead we have to read his "readings". I don't really grasp wave motion very well.....if u have a link to a wesite that can help be out that would be great.

Thanks!
 
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Physicsisfun2005 said:
I am having difficulty grasping what to do for this problem:

Two point sources located (0, +/- 2.5(lambda)) are generating waves in phase. Compute the distance from the x-axis to the first nodal line at
x=50(lambda)
The distance "Y" off the x-axis at the point x=(L) where the first nodal line (i.e., the first minimum) occurs is given by:
Y = L*(1/2)*λ/d
where "λ" is the wavelength, and "d" the distance between the 2 sources. Using {L = 50λ} and {d = 2*(2.5λ) = 5λ}, we get:
Y = (50λ)*(1/2)*(λ)/(5λ) = (5λ)

For more information regarding this subject, try the following web site:
http://www.glenbrook.k12.il.us/gbssci/phys/Class/light/u12l3c.html


~~
 
Last edited by a moderator:
excellent.....thank you!
 

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