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Formulas like the first one are a familiar sight to students. |
Formulas like the first one are a familiar sight to students. |
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− | One day, a mathematician |
+ | One day, a mathematician thought up the second formula. This formula basically took all the letters in the alphabet, subtracted them from x, and then multiplied them all together. Since the formula was so long, the mathematician used "..." to indicate the part of the formula. Soon after, he discovered that no matter what the numbers he substituted for any of the letters, the formula always yielded the same answer. What is that answer? |
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==Hints== |
==Hints== |
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{{Hints |
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+ | [[de:Die lange Formel]] |
Latest revision as of 13:57, 21 March 2015
← | The Tape's Shape | The Long Formula | How Many Gems? | → |
The Long Formula is a puzzle in Professor Layton and the Diabolical Box.
Puzzle[]
Formulas like the first one are a familiar sight to students.
One day, a mathematician thought up the second formula. This formula basically took all the letters in the alphabet, subtracted them from x, and then multiplied them all together. Since the formula was so long, the mathematician used "..." to indicate the part of the formula. Soon after, he discovered that no matter what the numbers he substituted for any of the letters, the formula always yielded the same answer. What is that answer?
Hints[]
Solution[]
Correct[]
Good thinking!
One of the hidden sections of the formula is (x-x), which equals zero, and any number you multiply by zero equals zero!
Professor Layton and the Diabolical Box | Puzzles in||
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Normal |
| |
Hidden Door | ||
Puzzle Index: CV · DB · UF · LS · MM · AL · VS |
Weekly Puzzles | |
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Curious Village | |
Diabolical Box | |
Unwound Future | |
Last Specter |
A big thanks to http://professorlayton2walkthrough.blogspot.com