Daniel Guldberg Aaes

Hi guys. I hope you can help me out here.

The loop for (int i = 0; i < n ; i*2) System.out.println("*");

Is the runningtime n^2, or is it log n?

Quick question, I know this graph is transitive but is it also reflexive? I'm not sure if it is enough that x -> y and y -> x when there also is an z.
https://imgur.com/Gx7WbxF

Hi guys. I'm trying to learn how to do proof by induction and I just gave it a shot.
Could anybody of you confirm this is true or not (small example)
https://i.imgur.com/LCH1MNe.jpg

@LeakyNun
\[
f(x)
\left \{
\begin{tabular}{ccc}
1/x if x \neq 0 \\
0 if x = 0 \\
3 & 3 & -8
\end{tabular}
\right \}
\]

Good morning ;)
Do you guys know if f(x):=1/x is consideres a one to one, where x is a set of all real numbers.

Hi guys. I'm gonna try again, got disturbed in IRL before....

Do any of you know how to compare alternative forms of equations in maple?
No matter of what maple says false when I try to compare my two equations but I know they are the same!

f(x)=sqrt(3)/4-3/2*x^2+100x
g(x)=x*(100-3/2*x)+1/2*x*x*sin(60)

Hi guys. Is there any mable expert here tonight?
I'm trying to subsitute some values into an equation, but for some odd reason it doesn't seem to wiork ?!

i. i'm sure you guys know about the second degree polynomial, where f(0)=c and f'(0)=b there is showing us the tangentline in x=0 on the graph.

Do you know if there is anyting equal to the cubic polynomial?

Hi. i'm sure you guys know about the second degree polynomial, where f(0)=c and f'(0)=b there is showing us the tangentline in x=0 on the graph.

Do you know if there is anyting equal to the cubic polynomial?

Hi. I'm trying to turn this cubis equation ( x^3-9x^2+(1/2)x-(9/2)=0) into a depressed equation whit this formula(http://www.texpaste.com/n/vcqsur2h) for the depressed equation x^3+px+q
But for some odd reason the two equations doesn't have the same roots?

Hi guys. How will you go around writing an equation like this
```
\begin{align*}
C(45,3) \times C(57,4) \times C(69,(12-(3+4)) \\
=\frac{45!}{(45-3)!3!} \times \frac{57!}{(57-4)!4!} \times \frac{69!}{(69-5)!5!} \\
= 6.29940220356447 \times 10^{16}
\end{align*}
```

It seems impossible to make this equation beautifull......

Hi. i'm sure you guys know about the second degree polynomial, where f(0)=c and f'(0)=b there is showing us the tangentline in x=0 on the graph.

Do you know if there is anyting equal to the cubic polynomial?