SOLUTION: The "floor" of a fraction is defined to be the largest integer which is not greater than that fraction. For instance, floor[10/3]=3. Evaluate:
floor[floor(1000/7)/floor(71/2)].
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-> SOLUTION: The "floor" of a fraction is defined to be the largest integer which is not greater than that fraction. For instance, floor[10/3]=3. Evaluate:
floor[floor(1000/7)/floor(71/2)].
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Question 37388: The "floor" of a fraction is defined to be the largest integer which is not greater than that fraction. For instance, floor[10/3]=3. Evaluate:
floor[floor(1000/7)/floor(71/2)]. Answer by fractalier(6550) (Show Source):
You can put this solution on YOUR website! From floor[floor(1000/7)/floor(71/2)], we work from the inside on out...
floor[floor(142.857)/floor(35.5)]=
floor(142/35) =
4
