Standing waves (graphing) homework question

AI Thread Summary
The discussion centers on understanding the relationship between points A, B, and C in a standing wave scenario. Point C moves left to meet point B, covering one wavelength in time T, prompting questions about the fractions of the wavelength involved. When C coincides with A, it covers an additional fraction of T, leading to confusion about the timing and distances involved. The conversation clarifies that the distance between C and B is 13 squares, equating to two wavelengths plus 1/6 of a wavelength. Overall, the focus is on accurately interpreting the movement and timing of points within the context of standing waves.
jerad908
Messages
11
Reaction score
0
Homework Statement
How much time (as a fraction of the waves' period) passes between point C meeting B then A? (Shown Below in attempt)
Relevant Equations
none
FullSizeRender.jpg

Points A b AND C are shown in first diagram
Im confused about question three... I feel like its related to wave length but the fractions are throwing me off.
 
Physics news on Phys.org
It is related to the wavelength. Point C travels to the left a distance of one wavelength in time T.
When point C coincides with B, start your timer. What fraction of a wavelength has C covered when it coincides with A? That will tell you what fraction of the period T the timer shows when that happens. Careful!
 
but how would we use a timer if only given a diagram
 
It's an imaginary timer. This is a "thought" experiment.
 
since the wavelength is 6 units and C moves over 6 units to meet B would it just be 1?
 
And then when it meets with point A, it further covers 1/4 of T?
 
jerad908 said:
And then when it meets with point A, it further covers 1/4 of T?
Correct.
 
and just to confirm, when C and B meet, 1/1 T is covered? - (from the very starting position to when C and B have coincided )
 
jerad908 said:
and just to confirm, when C and B meet, 1/1 T is covered?
Not what it looks like to me. What is the distance between C and B? I count 13 squares. How many wavelengths is that?
 
  • #10
Thats two wave lengths plus 1/6 of a wavelength
 
Back
Top