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Write 2 different situations that match the expression 1 1/5 / 3. Find the value of that expression and explain what it means in the context of each situation.

 

 

Situation 1 ______________________________________________________________________________________________________________________________________________________________________________________________________

 

 

Situation 2 ________________________________________________________________________________________________________________________________________________________________________________________________________

 Nov 30, 2017
edited by Guest  Nov 30, 2017
edited by Guest  Nov 30, 2017

Best Answer 

 #1
avatar+2340 
+2
\(\frac{1\frac{1}{5}}{3}\) Convert the numerator to an improper fraction. 
\(\frac{\frac{5*1+1}{5}}{3}\)  
\(\frac{\frac{6}{5}}{3}\) Multiply by 1/3 to the numerator and denominator to eliminate this complex fraction.
\(\frac{6}{5}*\frac{1}{3}\) 6 and 3 have a common factor. Noticing this will make the calculations a tad easier.
\(\frac{2}{5}\)  
   


 

Situation 1: Robert has \(1\frac{1}{5}\) cups of fresh popcorn kernels stored in a jar, but the capacity of his popcorn machine maker is a third of the amount of popcorn kernels at a time. 

 

In this case, \(\frac{1\frac{1}{5}}{3}\) represents the capacity, in cups, of the popcorn machine maker.

 

Situation 2: Robert estimates that his homework for math, science, and history will take \(1\frac{1}{5}\) hours to complete. He plans to make this homework load more manageable by working on each subject for an equal amount of time. 

 

In this scenario. \(\frac{1\frac{1}{5}}{3}\) hours represents the amount of time he plans to work on each subject.

 Nov 30, 2017
 #1
avatar+2340 
+2
Best Answer
\(\frac{1\frac{1}{5}}{3}\) Convert the numerator to an improper fraction. 
\(\frac{\frac{5*1+1}{5}}{3}\)  
\(\frac{\frac{6}{5}}{3}\) Multiply by 1/3 to the numerator and denominator to eliminate this complex fraction.
\(\frac{6}{5}*\frac{1}{3}\) 6 and 3 have a common factor. Noticing this will make the calculations a tad easier.
\(\frac{2}{5}\)  
   


 

Situation 1: Robert has \(1\frac{1}{5}\) cups of fresh popcorn kernels stored in a jar, but the capacity of his popcorn machine maker is a third of the amount of popcorn kernels at a time. 

 

In this case, \(\frac{1\frac{1}{5}}{3}\) represents the capacity, in cups, of the popcorn machine maker.

 

Situation 2: Robert estimates that his homework for math, science, and history will take \(1\frac{1}{5}\) hours to complete. He plans to make this homework load more manageable by working on each subject for an equal amount of time. 

 

In this scenario. \(\frac{1\frac{1}{5}}{3}\) hours represents the amount of time he plans to work on each subject.

TheXSquaredFactor Nov 30, 2017

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