Difference between revisions of "User:Grogg007"

m (Written Solutions)
m (Video Solutions)
(4 intermediate revisions by the same user not shown)
Line 10: Line 10:
  
 
</font></div><center><font size="100px"> <math>\frac{x}{7}+\left \lfloor \frac{x^2}{15} \right \rfloor = 56, x = ?</math> </font></center>
 
</font></div><center><font size="100px"> <math>\frac{x}{7}+\left \lfloor \frac{x^2}{15} \right \rfloor = 56, x = ?</math> </font></center>
 
Answer: 28 visitors
 
  
 
I got this idea from [[User:Aoum|Aoum]], who also included a visitor count on his user page. I thought it would be cool to try it out on mine too
 
I got this idea from [[User:Aoum|Aoum]], who also included a visitor count on his user page. I thought it would be cool to try it out on mine too
Line 35: Line 33:
 
*: [[2025 AIME I Problems/Problem 6| 2025 AIME I #6 Solution 6]] (Brahmagupta's Formula)
 
*: [[2025 AIME I Problems/Problem 6| 2025 AIME I #6 Solution 6]] (Brahmagupta's Formula)
 
*: [[2025 AIME I Problems/Problem 8| 2025 AIME I #8 Solution 4]] (Distance formula)
 
*: [[2025 AIME I Problems/Problem 8| 2025 AIME I #8 Solution 4]] (Distance formula)
*: [[2025 AIME I Problems/Problem 9| 2025 AIME I #9 Solution 2]] (Polar Coordinates, Lucky Coincidence)
+
*: [[2025 AIME I Problems/Problem 9| 2025 AIME I #9 Solution 2]] (Polar Coordinates)
 
*: [[2025 AIME I Problems/Problem 10| 2025 AIME I #10 Solution 4]] (Combinations)
 
*: [[2025 AIME I Problems/Problem 10| 2025 AIME I #10 Solution 4]] (Combinations)
 
*: [[2025 AIME I Problems/Problem 11| 2025 AIME I #11 Solution 1]] (Graphing)
 
*: [[2025 AIME I Problems/Problem 11| 2025 AIME I #11 Solution 1]] (Graphing)
Line 71: Line 69:
 
*: [[2020 AIME I Problems/Problem 14]]
 
*: [[2020 AIME I Problems/Problem 14]]
 
*: [[2021 AIME I Problems/Problem 10]]  
 
*: [[2021 AIME I Problems/Problem 10]]  
 +
*: [[2023 AIME II Problems/Problem 8]]
 
*: [[2024 AIME I Problems/Problem 14]]
 
*: [[2024 AIME I Problems/Problem 14]]
 
*: [[2025 AIME I Problems/Problem 1]]  
 
*: [[2025 AIME I Problems/Problem 1]]  

Revision as of 20:47, 15 August 2025

About Me:

- I’m Nathan

- I like math and music

- Sophomore, class of 2028

Visitor Count:

If you're an AoPS Wiki user who is visiting my page for the first time, you can increase the number below by 1. Feel free to get creative :D

$\frac{x}{7}+\left \lfloor \frac{x^2}{15} \right \rfloor = 56, x = ?$

I got this idea from Aoum, who also included a visitor count on his user page. I thought it would be cool to try it out on mine too

Contributions:

Written Solutions

Video Solutions

Additional contributions

More: