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how do you get (n+1) from (n+1)!/(n)! ?
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I think it unravels like this [(n+1)(n)]/[n}, so it gives (n+1)
because you n's cancel out
*the
right!
does that help?
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\[(n+1)!/n!= (n+1)(n)(n-1)(n-2)......./n(n-1)(n-2)......\] sine the numerator and denominator both have (n)(n-1)(n-2)..../(n)(n-1)(n-2)..... they cancel out leaving n+1
yes, it makes a lot of sense. thank you!
that was rather simple. thanks guys
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