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matpo39
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im a little stuck on part b of this question.
Light of wavelength 633 nm from a helium-neon laser is shone normally on a plane containing two slits. The first interference maximum is 85 cm from the central maximum on a projection screen 14 m away.
(a) Find the separation of the slits.
(b) How many interference maxima (including the central maximum) can be observed, assuming your projection screen can be as large as you want?
i was able to get part a by using the small angle formula y=(R*m*x)/d
where y= the maxima seperation, R=the distance to the screen, x=the wave length, d=the slit separation and in the case for part a m=1
i found d to be 10.4 micro meters which turned out right. now for part b) my initial reaction was that since the screen is infinit and that m=+-1,+-2... and since the wave length is fixed at 633 nm that there would be infinite maxima points.
can anyone verify this for me since i am unsure if this is correct.
thanks
Light of wavelength 633 nm from a helium-neon laser is shone normally on a plane containing two slits. The first interference maximum is 85 cm from the central maximum on a projection screen 14 m away.
(a) Find the separation of the slits.
(b) How many interference maxima (including the central maximum) can be observed, assuming your projection screen can be as large as you want?
i was able to get part a by using the small angle formula y=(R*m*x)/d
where y= the maxima seperation, R=the distance to the screen, x=the wave length, d=the slit separation and in the case for part a m=1
i found d to be 10.4 micro meters which turned out right. now for part b) my initial reaction was that since the screen is infinit and that m=+-1,+-2... and since the wave length is fixed at 633 nm that there would be infinite maxima points.
can anyone verify this for me since i am unsure if this is correct.
thanks