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Aug 2nd, 2002, 02:51 AM
#1
The INbetween part
It took me twenty minutes on Google before I realized I had lambda on MS-word. 
anyways, here's my question:
ëƒ = c
where lambda is the wavelength, f is the frequency and c is the speed of light in a vacuum.
Now, in the book, it said:
If we solve the equation for f and differentiate with respect to ë we get
df/dë = -c/ë^2 ------------------------ (A)
If we now go to finite differences instead of differentials and only look at absolute values we get
Äf = cÄë/ë^2 -------------------------(B)
Thus given the width of a wavelength band, Äë we can compute the corresponding frequency band.
Ok, the part I'm lost at is how did they get (A) and how the **** did they get (B).
Someone please explain it!!
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