who did trump pardon
Log in to WhatsApp Web for simple, reliable and private messaging on your desktop. Send and receive messages and files with ease, all for free.
Related Articles
Trending Articles
\frac{12!}{5! \cdot 4! \cdot 3!}
$ 12! = 479001600 $
$ 5! = 120 $, $ 4! = 24 $, $ 3! = 6 $
Denominator: $ 120 \cdot 24 \cdot 6 = 120 \cdot 144 = 17280 $
\frac{479001600}{17280} = 27720
Alternatively, step-by-step:
\frac{12!}{5!4!3!} = \binom{12}{5} \cdot \binom{7}{4} \cdot \binom{3}{3} = 792 \cdot 35 \cdot 1 = 27720
Thus, the number of distinct eating sequences is $ \boxed{27720} $.Question: Suppose $ v $ is a positive multiple of $ 5 $. If $ v^3 < 1700 $, what is the greatest possible value of $ v $?
Solution: We are given that $ v $ is a positive multiple of $ 5 $ and $ v^3 < 1700 $. We want to find the largest such $ v $.
Start by testing multiples of $ 5 $: