what are we investigating in this experiment ?
what is spatial resolution limited by ?
what does every circular aperture produce ?
when does diffraction affect size of the airy diskc?
explain the symmetry of airy disc ?
what kind of aperture are the pupil and lens ?
does a rectangular or slit aperture produce same diffraction pattern as a circular aperture ?
what bit of the aperture is involved in diffraction ?
what is the amount of diffracted light proportional to ?
what does the area of aperture increase with ?
the area of aperture increases with the square of the radius πr^2
what is the fraction captured by the lens that is diffracted proportional to ?
1/r
r=radius of aperture
- this ratio changes as you change aperture size
what happens when pupil diameter is 3mm?
- when this happens the spatial resolution of the eye is limited by only diffraction
what is the hypothesis for this experiment ?
what is is the equation for fraction of diffracted light ?
how test to test our hypothesis ?
how do we measure aperture size ?
what do we see when we plot graph for aperture diameter ( x-axis ) and ratio ( aperture circumference / area ) ( y-axis )?
1- aperture diameter ( x-axis ) and ratio ( aperture circumference / area ) ( y-axis )
what do we see when we plot airy disc radius um ( y-axis ) against aperture diameter ( x-axis ) ?
what doe we get we we plot radius of airy pattern ( y-axis ) and the ratio of circumference to pupil area ( x-axis ) ?
- radius of airy disc is directly proportional to the ratio of circumference to pupil area
what do our results from the graph tell us ?
the radius of first disc in diffraction pattern is proportional to ?
p ∝ 0.61λ / n’u’
the radius of first disc ( airy pattern ) in diffraction pattern is proportional to ?
p ∝ 0.61λ / n’u’
why is the aperture size important ?
what does Rayleigh criterion suggest ?
Images of adjacent points in the object that can still be resolved
clearly(at the Rayleigh limit) when their separation equals the radius of the first
dark ring in the partially overlapping adjacent images.