Chapter 3: Problem 53
For 600-nm wavelength light and a slit separation of \(0.12 \mathrm{mm},\) what are the angular positions of the first and third maxima in the double slit interference pattern?
Chapter 3: Problem 53
For 600-nm wavelength light and a slit separation of \(0.12 \mathrm{mm},\) what are the angular positions of the first and third maxima in the double slit interference pattern?
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Get started for freeDescribe how a Michelson interferometer can be used to measure the index of refraction of a gas (including air).
A good quality camera "lens" is actually a system of lenses, rather than a single lens, but a side effect is that a reflection from the surface of one lens can bounce around many times within the system, creating artifacts in the photograph. To counteract this problem, one of the lenses in such a system is coated with a thin layer of material \((n=1.28)\) on one side. The index of refraction of the lens glass is \(1.68 .\) What is the smallest thickness of the coating that reduces the reflection at \(640 \mathrm{nm}\) by destructive interference? (In other words, the coating's effect is to be optimized for \(\lambda=640 \mathrm{nm} .)\)
What is the wavelength of light falling on double slits separated by \(2.00 \mu \mathrm{m}\) if the third-order maximum is at an angle of \(60.0^{\circ} ?\)
Is it possible to create a experimental setup in which there is only destructive interference? Explain.
A Michelson interferometer with a He-Ne laser light source \((\lambda=632.8 \mathrm{nm})\) projects its interference pattern on a screen. If the movable mirror is caused to move by \(8.54 \mu \mathrm{m},\) how many fringes will be observed shifting through a reference point on a screen?
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