2 point sources, S1 and S2, oscillating in phase send waves into the air at the same wavelength, 1.98 m. Given that there is a nodal point where the 2 waves overlap, find the smallest corresponding path length difference.
MY answer is 1m. Their answer is 0.99m.
Nodal points, i.e. destructive interference, occurs when the waves are completely out of phase, i.e. the path length difference is \[ \frac{2n+1}{2}\lambda \] where n is some integer. The smallest value for this is half of the wavelength, which is 0.99 m.
Sorry. My internet is wonky. Would the formula \[|PS _{2}-PS _{1}|=(n-1/2)\lambda/d\] work?
Hi again! Would that formula work?
What are the PS's and the d?
I dunno. Gimme a sec to read thru.
The location of the points on the nodal lines.
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