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How many $100\$100 bills can you fit in a pool with a volume of 4,7254,725 feet squared?

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Q. How many $100\$100 bills can you fit in a pool with a volume of 4,7254,725 feet squared?
  1. Calculate Bill Volume: question_prompt: How many $100\$100 bills can you fit in a pool with a volume of 4,7254,725 cubic feet?
  2. Convert to Feet: First, we need to know the volume of a $100\$100 bill. A $100\$100 bill measures 6.146.14 inches long, 2.612.61 inches wide, and 0.00430.0043 inches thick.
  3. Calculate Volume: Convert the dimensions of the $100\$100 bill to feet because the pool's volume is in cubic feet. There are 1212 inches in a foot. So, 6.1412\frac{6.14}{12} feet long, 2.6112\frac{2.61}{12} feet wide, and 0.004312\frac{0.0043}{12} feet thick.
  4. Divide Pool Volume: Calculate the volume of a $100\$100 bill in cubic feet: (6.14/12)×(2.61/12)×(0.0043/12)(6.14/12) \times (2.61/12) \times (0.0043/12) cubic feet.
  5. Calculate Number of Bills: Perform the calculation: (6.14/12)×(2.61/12)×(0.0043/12)=0.000071(6.14/12) \times (2.61/12) \times (0.0043/12) = 0.000071 cubic feet (rounded).
  6. Calculate Number of Bills: Perform the calculation: 6.1412\frac{6.14}{12} * 2.6112\frac{2.61}{12} * 0.004312\frac{0.0043}{12} = 00.000071000071 cubic feet (rounded). Now, divide the pool's volume by the volume of a single \$\(100\) bill to find out how many bills can fit in the pool: \( rac{4,725}{0.000071}\).
  7. Calculate Number of Bills: Perform the calculation: \(\frac{6.14}{12}\) * \(\frac{2.61}{12}\) * \(\frac{0.0043}{12}\) = \(0\).\(000071\) cubic feet (rounded). Now, divide the pool's volume by the volume of a single \$\(100\) bill to find out how many bills can fit in the pool: \(\frac{4,725}{0.000071}\). Calculate the number of \$\(100\) bills: \(\frac{4,725}{0.000071}\) = \(66\),\(549\),\(295\).\(77\).

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