1) A) What relationship between the differences and the wavelength best describes your data? Why? a. L2 - L1 = n*2, where n = 0, 1, 2, 3,... b. L2 - L1 = (n+0.5)*^, where n = 0, 1, 2,3 %3D Explain below: B) Express & in terms of d and sin 0. C) | y L Now, using the small angle approximation, sintan, for angles less than about 20°, solve for y (the position on the image/screen) in terms of 1, L and d. D) What is the equation that gives the positions of the minimums along the screen?

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Please look at the screenshot attached and answer the questions on the attached screenshot.

1) A)
What relationship between the differences and the
wavelength best describes your data? Why?
a. L2 - L1 = n*1, where n = 0, 1, 2, 3,...
b. L2 - L1 = (n+0.5)*^, where n = 0, 1, 2,3,
•..
Explain below: B) Express & in terms of d and sin 0. C)
P
L
Now, using the small angle approximation, sintan, for
angles less than about 20°, solve for y (the position on
the image/screen) in terms of , L and d.
D) What is the equation that gives the positions of the
minimums along the screen?
Transcribed Image Text:1) A) What relationship between the differences and the wavelength best describes your data? Why? a. L2 - L1 = n*1, where n = 0, 1, 2, 3,... b. L2 - L1 = (n+0.5)*^, where n = 0, 1, 2,3, •.. Explain below: B) Express & in terms of d and sin 0. C) P L Now, using the small angle approximation, sintan, for angles less than about 20°, solve for y (the position on the image/screen) in terms of , L and d. D) What is the equation that gives the positions of the minimums along the screen?
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