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4h
comment How can I calculate $\lim_{n \to \infty} (1 + \frac{1}{n!})^n$ and $\lim_{n \to \infty} (1 + \frac{1}{n!})^{n^n}$?
@Kola B. you are taking a limit inside $()^{\frac{n}{n!}}$, you can't do this like this
5h
comment How can I calculate $\lim_{n \to \infty} (1 + \frac{1}{n!})^n$ and $\lim_{n \to \infty} (1 + \frac{1}{n!})^{n^n}$?
I don't think you can do this
May
17
comment nth element of recurrence relation
If you know this stuff, what did you try?
May
17
revised nth element of recurrence relation
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May
17
comment Using Poisson Distribution Method
Apologies. Please see the edit.
May
17
revised Using Poisson Distribution Method
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May
16
comment Count of numbers with exactly one digit $6$
what do you think?
May
16
answered Using Poisson Distribution Method
May
16
comment exactly $k$ distinct values in $n$ $n$-sided dices
I'm not sure I'm following. If $n>k$, then by Dirichlet principle some values will repeat.
May
16
answered Covergence of series
May
15
comment Linear Recurrences
are you familiar with generating functions?
May
14
answered How can I write $\lim_{n\to\infty} \frac{1}{n^6}{(1+2^5+…+n^5)}$ as an Integral?
May
11
comment Prove that a limit doesn't exist
if x tends to infinty, the limit is 1
May
11
comment Function f is bounded on $[0, \infty)$
Well I'm not sure what are 1st and 2nd theorems, but the second one you've cited is exactly EVT (Extreme Value Theorem)
May
11
comment Function f is bounded on $[0, \infty)$
Weierstrass thorem=EVT?
May
8
comment Is $\phi$ convex if it is continuous and $\phi \Big(\frac{x+y}{2}\Big)\le \frac{1}{2}\phi (x) +\frac{1}{2} \phi (y)$
Jensen's inequality?
May
7
comment Solving limit Lim ar r goes to zero $ 1/e^{1/r^{2}}.r $
$\frac{0}{0}$??
May
7
comment Solving limit Lim ar r goes to zero $ 1/e^{1/r^{2}}.r $
If it's $\frac{e^{-\frac{1}{r^2}}}{r}$, you can use L'Hospital's rule, because both numerator and denominator tend to 0
May
6
comment convergence, finding limit
Apologies, solution fixed.
May
6
revised convergence, finding limit
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