Solve Maximum Number of Fringes Observed from Laser Beam on Grating

AI Thread Summary
A laser beam incident on a diffraction grating with 15,000 grooves per inch and a wavelength of 6.30 nm can produce a maximum of 2.69 observable fringes. The relationship d sin(theta) = m lambda is used to determine the angles for bright spots, where d is the distance between grooves and m is the order of the fringe. The first order refers to the first set of bright spots observed, while subsequent orders correspond to higher multiples of the wavelength. Dark spots occur between bright spots, indicating areas of destructive interference. The discussion clarifies the concepts of fringe order and the relationship between bright and dark fringes in the interference pattern.
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i would like to ask a que regarding physical optic,so let's nt beating abt the bush,
QUE:A laser beam is incident on a 1.50 x 10^4 grove per inch diffraction grating.The wavelength of the light produced by the laser is 6.30nm and the interference pattern is observed on a screen 2.00m from the grating.Determine maximum number of fringes that can be observed?
here goes the solution but I am nt really clear of the solution:
d sin teta = m X lamda
sin teta=m.lamda.N/l <1
m< l/2N ans is 2.69.
tis is my que,why d=l/N wat does it represents for l/N ?then why do sin teta=m.lamda.N/l <1?why?is it because of polarized light is lesser than 1 while unpolarized light bigger than 1?thanks for your help!:smile:
 
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d is distance between two successive groves, and N is the number of groves per meter.
And sin theta is always <1
 
rl.bhat said:
d is distance between two successive groves, and N is the number of groves per meter.
And sin theta is always <1

oh..ya,thanks a lot,1 more doubt please,what does it mean with 1st order?is that mean a pair of fringe which involves bright and dark fringe?so as the same que as above i asked,so the m value is 2.69..so there are 5 fringes detected,m i wright?2 bright fringes and 2 dark fringes and 1 center max?please tell me if I am wrong?!thanks...
 
When you observe the diffracted along the normal to the grating you see a bright spot. When you move on either side, at a certain angle, again you see bright spots. These are called the first order spots, because the satisfy the relation d*sin(theta) = lambda. If you move still further, again you can see bright spots, which satisfy the condition d*sin(theta) = 2*lambda. These are called second order spots. And so on.
 
rl.bhat said:
When you observe the diffracted along the normal to the grating you see a bright spot. When you move on either side, at a certain angle, again you see bright spots. These are called the first order spots, because the satisfy the relation d*sin(theta) = lambda. If you move still further, again you can see bright spots, which satisfy the condition d*sin(theta) = 2*lambda. These are called second order spots. And so on.

then what about dark spot?is it after at certain angle u observed u saw bright spot at the same time it has dark spot?i;m so sorry for troubling you..:blushing:
 
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