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Show mathematically why we take 0! to be = 1.
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0=1 in application to what?
I mean factorial 0. factorial 4 = 4! = 4*3*2*1
now let us consider the experiment of drawing 3 balls from the given set of 3 balls... we know we can do it in 1 way. or 3C3, for now let us consider 0!=k some real non-zero value. we know, 3C3=3!/(0!3!)=1/k. but we know that the number of ways is 1 and hence k has to be 1. therefore... 0!=1.
Mathematically, \(\dfrac{n!}{n} = (n - 1)!.\) This implies that \(\dfrac{1!}{1} = 1 = (1 - 1)! = 0!\)
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