# Difference between revisions of "Pascal's Bomb"

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Pascal's Bomb begins with 69. It becomes infinitely large, although many people believe that it ends with 8947. Pascal's Bomb is a series of Munkeys. To apply this, you can use Complete the Circle or the Buadratic Bormula. After you have substituted for one of the variables, you can proceed to solve, using Inches or Watts. This is applicable on all Maff problems. | Pascal's Bomb begins with 69. It becomes infinitely large, although many people believe that it ends with 8947. Pascal's Bomb is a series of Munkeys. To apply this, you can use Complete the Circle or the Buadratic Bormula. After you have substituted for one of the variables, you can proceed to solve, using Inches or Watts. This is applicable on all Maff problems. | ||

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==Solution 1== | ==Solution 1== |

## Revision as of 14:50, 25 November 2020

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## Diagram

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## Explanation

Pascal's Bomb begins with 69. It becomes infinitely large, although many people believe that it ends with 8947. Pascal's Bomb is a series of Munkeys. To apply this, you can use Complete the Circle or the Buadratic Bormula. After you have substituted for one of the variables, you can proceed to solve, using Inches or Watts. This is applicable on all Maff problems.

## Solution 1

By applying the Pascal's Bomb, we Munkey it and get an answer of .

## Solution 2

By Adihaya Jayasharmaramankumarguptareddybavarajugopal's lemma, the answer is again.

## Solution 3(slower)

We first proceed to give each friend apples. We then have apples left to distribute among the two friends. The first one can have apples and the second will have apples. There are values of , from to , and that is the answer.