User:Mornelouwdaddy

 Hello there! I am Mornelouwdaddy and as much, I have been playing ROBLOX since the 13th of Sept, 2017, and Happy New Year!!

Notes: Please don't add abusive stuff to pages. Otherwise, I will message BUL9 the user who did it, and what was it about. Please don't bully. It can make others feel sad, and hurtful.

Please don't add swear words or vandalism to other pages. Or else, you might as well have a block for a month or so.

And as always, enjoy the AO wiki!

Myself
Hey there! I am a good guy, who loved watching The Annoying Orange.

Roblox=

Tower of Hell 🔥
I was really good at this game. It once inspired me to make a obby game, but for now it is not finished. The release will be on Oct 13, 2020.

Lumber Tycoon 2 🌲
Was good at the game, but still making my lumber factory. It is taking a long time for me to get all the blueprints.

Bee Swarm Simulator 🐝
Somehow having all bees at level 8 😂

Game Store Tycoon 🎮
My game store is doing good, and it is Level 5, with lots of cash registers and employees.

Vehicle Simulator 🚗
Doing good at it, having all Season 1 cars of the Hot Wheels event on it.

SharkBite 🦈
Good at it, with the 2018 Sleigh, and floppers equipped.

Restaurant Tycoon 2 🍪
Good restaurant, with a Level 11 and Level 8 chefs, and a Level 14 Waiter. Facts= Did you know that, my dads next birthday will be on Oct 13, 2020? Current statistics= Solved math problems= $$ \lfloor x \rfloor $$- Round down x $$ \lceil x \rceil $$ - Round up x
 * pages
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 * edits
 * editors

$$ \sum_{n=1}^{N} n = 1 + 2 + 3 + 4 + ... + N $$ - Sigma notation for summing terms from 1 to N

(example function is just n)

$$ |x| = x $$ (x > 0) The modulus / absolute value function ( |0| = 0 )

$$ |x| = -x $$ (x < 0)

Arithmetic series
(of the form

$$a_n = a_1 + (n-1)d$$ )

From 1 to N:

$$ S_N = \sum_{n=1}^{N}a_n = \frac{N}{2}(2a_1 + (N-1)d)$$

Geometric series
(of the form

$$ a_n = {a_1}{r^{(n-1)}} $$ )

From 1 to N:

$$ S_N = \sum_{n=1}^{N}a_n = \frac{{a_1}(r^N-1)}{r-1}$$ From 1 to infinity

$$(|r|<1)$$

$$ S_\infty = \sum_{n=1}^{\infty}a_n = \frac{a_1}{1-r}$$

Special Cases
$$\sum_{n=1}^{N}n = \frac{1}{2}N(N+1)$$ $$\sum_{n=1}^{N}n^2 = \frac{1}{6}N(N+1)(2N+1)$$ $$\sum_{n=1}^{N}n^3 = \frac{1}{4}N^2(N+1)^2$$ My birthday= My birthday will be on November 22, 2020