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Question
evaluate the given expression.
p(n, 1)
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evaluate the given expression.
p(k, 2)
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Step1: Recall permutation formula
The permutation formula is $P(n,k)=\frac{n!}{(n-k)!}$
Step2: Substitute k=2 into formula
$P(k,2)=\frac{k!}{(k-2)!}$
Step3: Expand factorial to simplify
$\frac{k!}{(k-2)!}=\frac{k\times(k-1)\times(k-2)!}{(k-2)!}=k(k-1)$
Step4: Expand the product
$k(k-1)=k^2 - k$
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$k^2 - k$ (or $k(k-1)$)