Difference between revisions of "User:Rusczyk"

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==<font color="white" style="font-family: ITC Avant Garde Gothic Std, Verdana"><div style="margin-left:10px">User Count</div></font>==
 
==<font color="white" style="font-family: ITC Avant Garde Gothic Std, Verdana"><div style="margin-left:10px">User Count</div></font>==
 
<div style="margin-left: 10px; margin-bottom:10px"><font color="white">If this is your first time visiting this page, edit it by incrementing the user count below by one.</font></div><font color="white">
 
<div style="margin-left: 10px; margin-bottom:10px"><font color="white">If this is your first time visiting this page, edit it by incrementing the user count below by one.</font></div><font color="white">
<center><font size="101px">83</font></center>
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<center><font size="101px">84</font></center>
 
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<div style="border:2px solid black; background:#4EC284;-webkit-border-radius: 10px; align:center">
 
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I can edit
 
Wow nice
 
  
 
==<font color="white" style="font-family: ITC Avant Garde Gothic Std, Verdana"><div style="margin-left:10px">About Me</div></font>==
 
==<font color="white" style="font-family: ITC Avant Garde Gothic Std, Verdana"><div style="margin-left:10px">About Me</div></font>==

Revision as of 22:12, 22 February 2021

Rusczyk's Page:

User Count

If this is your first time visiting this page, edit it by incrementing the user count below by one.
84

About Me

Rusczyk is currently borderline AIME.

Rusczyk just turned 13 years old.

Rusczyk scored 44/46 when mocking the 2018 MATHCOUNTS State test, and got silver on the 2020 online MATHCOUNTS State held on AoPS.

Rusczyk is a pro at maths and physics

Rusczyk has come world and country #1 in various international tournaments and competitions starting from 2017

I am better than Rusczyk at math

Goals

A User Count of $\color{white}{\infty}$

Make AIME 2021 (Currently borderline)

Pass AP Calculus AB, BC and AP Physics exam

Get in the Alcumus HoF in the next 6 months

Convince OlympusHero that he is better than Rusczyk (at Math)

Get $\color{white}{2 \times}$ medals this year as compared to what they did last year. That is $\color{white}{2 \times 14 = \boxed{28}}$ which is nearly impossible.