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Jason wants to complete 11/14 of a crossword today. Jason has already done 5/13 of a crossword. What fraction of a crossword does Jason have left to finish?

Answer :

Jason has 73/182 of the crossword left to complete, calculated by finding a common denominator and subtracting the fraction he has already finished from the fraction he wants to complete.

To determine the fraction of the crossword that Jason still needs to complete, we first convert the fractions to have a common denominator.

Jason wants to complete 11/14 of the crossword, and he has already done 5/13 of it.

Find a common denominator for 14 and 13, which is 182:

  • Convert 11/14 to a fraction with the denominator 182:
    (11/14) * (13/13) = 143/182
  • Convert 5/13 to a fraction with the denominator 182:
    (5/13) * (14/14) = 70/182

Next, subtract the fraction Jason has already completed from the fraction he wants to complete:

(143/182) - (70/182) = 73/182

Thus, Jason has 73/182 of the crossword left to finish, which can be simplified by dividing the numerator and denominator by their greatest common divisor, which is 1, so it remains 73/182.

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Rewritten by : Barada

He needs to finish 11/14, and he already finished 5/13, so the remaining required to finish is 11/14-5/13=143/182-70/182=73/182