Difference between revisions of "User:Grogg007"

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==Visitor Count:==  
 
==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, you can add your own equations with the answer being the visitor count :D  
+
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  
  
 
</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
 
  
 
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
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*: [[2020 AMC 10A Problems/Problem 20| 2020 AMC 10A #20 Solution 3]] (Power of A Point)
 
*: [[2020 AMC 10A Problems/Problem 20| 2020 AMC 10A #20 Solution 3]] (Power of A Point)
 
*: [[2020 AMC 10A Problems/Problem 22| 2020 AMC 10A #22 Solution 1]] (Floor Function)
 
*: [[2020 AMC 10A Problems/Problem 22| 2020 AMC 10A #22 Solution 1]] (Floor Function)
*: [[2020 AMC 10A Problems/Problem 24| 2020 AMC 10A #24 Solution 10]] (Euclidean Algorithm and Diophantine Equations)
+
*: [[2020 AMC 10A Problems/Problem 24| 2020 AMC 10A #24 Solution 4]] (Euclidean Algorithm)
 
*: [[2020 AMC 12B Problems/Problem 7| 2020 AMC 12B #7 Solution 2]] (Polar Coordinates)
 
*: [[2020 AMC 12B Problems/Problem 7| 2020 AMC 12B #7 Solution 2]] (Polar Coordinates)
 
*: [[2021 AMC 12A Problems/Problem 17| 2021 AMC 12A #17 Solution 4]] (Law of Sines & Similar Triangles)
 
*: [[2021 AMC 12A Problems/Problem 17| 2021 AMC 12A #17 Solution 4]] (Law of Sines & Similar Triangles)
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*: [[2021 AMC 10A Problems/Problem 25| 2021 AMC 10A #25 Solution 4]] (Casework on top two rows)
 
*: [[2021 AMC 10A Problems/Problem 25| 2021 AMC 10A #25 Solution 4]] (Casework on top two rows)
 
*: [[2021 AMC 10B Problems/Problem 11| 2021 AMC 10B #11 Solution 3]] (Rational Function)
 
*: [[2021 AMC 10B Problems/Problem 11| 2021 AMC 10B #11 Solution 3]] (Rational Function)
*: [[2022 AMC 10A Problems/Problem 21| 2022 AMC 10A #21 Solution 1.5]] (Another slightly different solution)
+
*: [[2022 AMC 10A Problems/Problem 21| 2022 AMC 10A #21 Solution 1.5]] (slightly different approach)
 
*: [[2022 AMC 10B Problems/Problem 18| 2022 AMC 10B #18 Solution 2]] (Casework and Complementary Counting)
 
*: [[2022 AMC 10B Problems/Problem 18| 2022 AMC 10B #18 Solution 2]] (Casework and Complementary Counting)
 
*: [[2023 AMC 10B Problems/Problem 15|2023 AMC 10B #15 Solution 5]] (Legendre's Formula)
 
*: [[2023 AMC 10B Problems/Problem 15|2023 AMC 10B #15 Solution 5]] (Legendre's Formula)
 
*: [[2023 AMC 10B Problems/Problem 21| 2023 AMC 10B #21 Solution 12]] (Stars & Bars, noticing a pattern)
 
*: [[2023 AMC 10B Problems/Problem 21| 2023 AMC 10B #21 Solution 12]] (Stars & Bars, noticing a pattern)
 
*: [[2024 AMC 12A Problems/Problem 15| 2024 AMC 12A #15 Solution 4]] (Vieta's and Newton's Sums)
 
*: [[2024 AMC 12A Problems/Problem 15| 2024 AMC 12A #15 Solution 4]] (Vieta's and Newton's Sums)
*: [[2024 AMC 12A Problems/Problem 18| 2024 AMC 12A #18 Solution 4]] (Rotations, inscribing in circle)
+
*: [[2024 AMC 12A Problems/Problem 18| 2024 AMC 12A #18 Solution 3]] (Rotations, inscribing in circle)
 
*: [[2024 AMC 10A Problems/Problem 20| 2024 AMC 10A #20 Solution 3]] (Pairing and experimenting)
 
*: [[2024 AMC 10A Problems/Problem 20| 2024 AMC 10A #20 Solution 3]] (Pairing and experimenting)
 
*: [[2024 AMC 10B Problems/Problem 13| 2024 AMC 10B #13 Solution 3]] (Using Answer Choices)
 
*: [[2024 AMC 10B Problems/Problem 13| 2024 AMC 10B #13 Solution 3]] (Using Answer Choices)
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*: [[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

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