 Copyright © Michael Richmond.
This work is licensed under a Creative Commons License.
Copyright © Michael Richmond.
This work is licensed under a Creative Commons License.
 
Resolution and Diffraction Gratings
-  Diffraction "blurs" images together, and places a limit on the
       finest details one may distinguish
-  If one looks at two objects through a rectangular slit
       using light of wavelength lambda, then the two objects
       will appear to blur together when their projected angular 
       separation is
                               lambda
              sin (theta) =  -------------
                             width of slit
-  A similar formula describes the smallest angular separation at which
       two point sources of light (like headlights, or stars) may 
       be distinguished when one looks through a circular aperture:
                                        lambda
              sin (theta) = 1.22  -------------------
                                  diameter of aperture
-  One can increase one's ability to distinguish fine detail by
        increasing the aperture through which one is looking, or
        by using light of shorter wavelengths.
 
-  A diffraction grating is a device with many, many parallel slits
       very close together.  When light passes through a diffraction 
       grating, it is dispersed into a spectrum.
-  Light of wavelength lambda which passes through a diffraction
       grating of spacing d will create a bright spot at angles
                                  lambda
                  sin(theta) =  N ------          for N = 0, 1, 2, 3, ....
                                    d
-  A diffraction grating disperses light into a rainbow, like a prism;
       but the order of the colors is opposite for the two devices.
       A prism throws blue light most away from the center;
       a grating throws red light most away from the center.
-  One can use diffraction gratings to stretch light into spectra,
       then identify different chemical elements and compounds from 
       the patterns of light in the spectra.
       
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 Copyright © Michael Richmond.
This work is licensed under a Creative Commons License.
Copyright © Michael Richmond.
This work is licensed under a Creative Commons License.