If $n = 98!$ then how do we find $100!$ in terms of $n$?
I am really stumped on this tricky question.
Hint:
$k!=\underbrace{1\cdot 2\cdot 3\cdots \cdot (k-1)\cdot k}_{k~\text{terms}}$
Now, noticing that $k!=(\underbrace{1\cdot 2\cdots (k-1)}_{(k-1)~\text{terms}})\cdot k = ((k-1)!)\cdot k$ you should be able to continue.
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Hint:
$k!=\underbrace{1\cdot 2\cdot 3\cdots \cdot (k-1)\cdot k}_{k~\text{terms}}$
Now, noticing that $k!=(\underbrace{1\cdot 2\cdots (k-1)}_{(k-1)~\text{terms}})\cdot k = ((k-1)!)\cdot k$ you should be able to continue.