The brilliant colors observed in certain fish scales are due to thin film interference. Assume that a fish scale is a translucent wedge having an index of refraction of n=1.4 and it is situated in water, n=1.33. When illuminated with white light, several complete spectra are observed. A. What is the minimum thickness of the scale at the first red spot (l=700nm)? Repeat for the 2nd, 3rd, and 4th spot. We will call these “orders”. B. What is the minimum thickness at the blue spot (l=400nm)? Repeat for the 2nd, 3rd, and 4th order blue spot. C. Organize your information from part A and B in a list by increasing thickness. At each thickness indicated the color and order number. D. Look at this pattern. You may have to extrapolate. Is there a thickness/order at which a blue spot overlaps a red spot from a previous order? E. If the maximum thickness of the wedge is 4000nm at the thickest edge, how many complete spectra can we see
The brilliant colors observed in certain fish scales are due to thin film interference. Assume that...
Colors observed in certain fish scales are due to thin film interference. Assume that a fish scale is a translucent wedge having an index of refraction of n=1.2 and it is situated in water, n=1.45. When illuminated with white light, several complete spectra are observed. A. What is the minimum thickness of the scale at the first red spot (l=699nm)? Repeat for the 2nd, 3rd, and 4th spot. We will call these “orders”. B. What is the minimum thickness at...