Difference between revisions of "2024 AIME II Problems/Problem 15"
Boppitybop (talk | contribs) (Solution) |
Boppitybop (talk | contribs) (Solution) |
||
| Line 2: | Line 2: | ||
Solution: | Solution: | ||
| − | Using the <cmath>Egger's Eg(g)regious Eggo Eggnog Egg law</cmath>, we can use the <math>Monkey Math Law</math> to find the total number of true eggs. Thus, we have 69696 total true eggs that are 69able. Then we square root and this yields <math>\boxed{264}</math>. | + | Using the <cmath>Egger's Eg(g)regious Eggo Eggnog Egg law</cmath>, |
| + | we can use the <math>Monkey Math Law</math> to find the total number of true eggs. Thus, we have 69696 total true eggs that are 69able. Then we square root and this yields <math>\boxed{264}</math>. | ||
Revision as of 00:39, 24 January 2024
Problem: Suppose we have 
chicken eggs and 
egg eggs. Find the square root of the total number of true eggs that are 69able.
Solution:
Using the ![\[Egger's Eg(g)regious Eggo Eggnog Egg law\]](http://latex.artofproblemsolving.com/a/b/d/abd4034a79da22ab508594f2980ea20dc8f8d287.png)
,
we can use the 
to find the total number of true eggs. Thus, we have 69696 total true eggs that are 69able. Then we square root and this yields 
.
