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| Subject:
optical physics constructive interference
Category: Science > Physics Asked by: guga-ga List Price: $25.00 |
Posted:
04 Aug 2002 14:15 PDT
Expires: 03 Sep 2002 14:15 PDT Question ID: 50551 |
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| Subject:
Re: optical physics constructive interference
Answered By: alienintelligence-ga on 05 Aug 2002 00:50 PDT Rated: ![]() |
Hi guga
I'm glad I got a chance to answer
this question. It did a good job of
knocking the rust off the physics
I took.
!-!-!-!-!-!-!-!-!-!-!-!-!-!-!-!-!-!
Problem #1a: Equation for the thickness
of the paper(t) in terms of the wavelength
of the light through the gap between the plates.
The thickness of the paper can be determined
by the order (number) of fringes from where
the plates touch to the edge of the paper,
with the wavelength known. The distance the
light must travel in the gap is round-trip. The
minimum path length difference is half a
wavelength.
Thus,
t = ((m + 1/2)(wavelength)) / 2
Where t = thickness of paper (unknown)
m = number of bright fringes to the paper
or the order of bright fringes (unknown)
wavelength = 552nm
Determine the order (m) of bright fringes
The order of fringes (m) is relative to the
distance from the point of contact of the
glass plates to the edge of the paper by:
m = (2t / wavelength) - 1/2
Where t = thickness of paper (unknown)
m = number of bright fringes to the paper
or the order of bright fringes (unknown)
wavelength = 552nm
!-!-!-!-!-!-!-!-!-!-!-!-!-!-!-!-!-!
Problem #1b: Assume the thickness of the paper
in problem #1a (above) is 4x(10^-5)m meters, how
many bright fringes are observed.
The number of bright fringes (m) = twice the
thickness of the paper divided by the wavelength
minus one half.
m = (2t / wavelength) - 1/2
where t = 4x(10^-5)m and wavelength = 552x(10^-9)m
So,
m = (2 x 4x(10^-5)m / 552x(10^-9)m) - 0.5 = 144.43
rounded we get 144. The first bright fringe
occurs at m = 0 so total bright fringes would
equal 145
!-!-!-!-!-!-!-!-!-!-!-!-!-!-!-!-!-!
Problem #1c: Explain why there is a dark
fringe where the plates touch.
There is a dark fringe where the plates touch
because of destructive interference at that
point. This is caused by the phase shift upon
reflection of the wave reflected from the lower
plate at a distance of 0.
m = (2 * 0 /(552x(10^-9)m) - 1/2
m = -1/2 half-wavelength phase shift
-Search Techniques-
wedge gap two pieces of glass wavelength fringe angle
[ ://www.google.com/search?num=20&hl=en&lr=&ie=ISO-8859-1&safe=off&q=wedge+gap+two+pieces+of+glass+wavelength+fringe+angle
]
two glass plates separated gap angle wavelength light fringe bright
[ ://www.google.com/search?num=20&hl=en&lr=&ie=ISO-8859-1&safe=off&q=two+glass+plates+separated+gap+angle+wavelength+light+fringe+bright
]
glass plates gap angle wavelength light fringe
[ ://www.google.com/search?num=20&hl=en&lr=&ie=ISO-8859-1&safe=off&q=glass+plates+gap+angle+wavelength+light+fringe&btnG=Google+Search
]
[ http://131.128.120.24/PHY205/PHY205-HW/exam4/index.html ]
[ http://216.239.37.100/search?q=cache:tey7hn7mLL8C:niuhep.physics.niu.edu/~willis/phys251/chapter_27_day_1.html+glass+plates+angle+wavelength+light++fringe&hl=en&ie=UTF-8
]
I sure hope this is correct, it looks
like I only get one shot at this. I had
a nice lil diagram all made up in Adobe
Illustrator... but I have no where to
upload it to, for you to publicly access it.
thanks for asking us this question
-AI |
guga-ga
rated this answer:
I rated you because you were fast in getting the ans. and gave some infor where to look. you are great. also to let you know that I am getting close to BIG 50 so I just don't have that energy to go back to school. thanks |
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