by john0512 March 15, 2021
"aaaaa I did so bad I only got 41 on ci"
"but did you know that john0512 got a 46 on mathcounts chapter?"
"but did you know that john0512 got a 46 on mathcounts chapter?"
by john0512 March 08, 2021
by john0512 March 17, 2021
A very great technique for solving math problems. Often only works because they solved it in a different way and used this lemma in a way that gives the same answer as the other way.
-How did you solve this problem?
-I used the Adihaya Jayasharmaramankumarguptareddybavarajugopal lemma
-I used the Adihaya Jayasharmaramankumarguptareddybavarajugopal lemma
by john0512 February 18, 2021
The fear of brownies. Typically developed after sillying #11 on AMC 10 B 2021. Luckily am pro at simon's favorite factoring trick.
by john0512 February 12, 2021
Imagine being hyped for something, only to realize that it becomes late. This is also very annoying.
by john0512 March 30, 2021
Consider the sequence $(a_k)_{k\ge 1}$ of positive rational numbers defined by $a_1 = \frac{2020}{2021}$ and for $k\ge 1$, if $a_k = \frac{m}{n}$ for relatively prime positive integers $m$ and $n$, then
\a_{k+1} = \frac{m + 18}{n+19}.\Determine the sum of all positive integers $j$ such that the rational number $a_j$ can be written in the form $\frac{t}{t+1}$ for some positive integer $t$.
\a_{k+1} = \frac{m + 18}{n+19}.\Determine the sum of all positive integers $j$ such that the rational number $a_j$ can be written in the form $\frac{t}{t+1}$ for some positive integer $t$.
by john0512 March 15, 2021