He drank more than half of his drink... So we need to look for fractions greater than 1/2.

First, lets find equivalents of 1/2

If all of these fractions are equal to 1/2, then by adding to the numerator of these fractions, we'l have fractions greater than 1/2.

2 +1 3

__= ___

4 4

3/4 is greater than 1/2

Mike could have drunken 3/4 of the juice

4/6>1/2 Mike could have drunken 4/6 of the juice

5/8 is greater then 1/2 Mike could have drank 5/8 of the drink.

Answer=3/4, 4/6, 5/8 and many more possible fractions

First, lets find equivalents of 1/2

If all of these fractions are equal to 1/2, then by adding to the numerator of these fractions, we'l have fractions greater than 1/2.

2 +1 3

__= ___

4 4

3/4 is greater than 1/2

Mike could have drunken 3/4 of the juice

4/6>1/2 Mike could have drunken 4/6 of the juice

5/8 is greater then 1/2 Mike could have drank 5/8 of the drink.

Answer=3/4, 4/6, 5/8 and many more possible fractions

First, lets find equivalents of 1/2

If all of these fractions are equal to 1/2, then by adding to the numerator of these fractions, we'l have fractions greater than 1/2.

2 +1 3

__= ___

4 4

3/4 is greater than 1/2

Mike could have drunken 3/4 of the juice

4/6>1/2 Mike could have drunken 4/6 of the juice

5/8 is greater then 1/2 Mike could have drank 5/8 of the drink.

Answer=3/4, 4/6, 5/8 and many more possible fractions

To find the answer, we want to find a value larger than 1/2 because we know that Mike drank more than 1/2 of the juice. First, we can say that 1/2 is the same as 2/4, after we multiply the numerator and denominator by 2.

Then, to find a fraction that is more than 1/2 but less than 1 (because 1 would represent all the juice), we can add 1/4 to 2/4 (1/4+2/4) to get 3/4 which is more than 1/2.

Hope this helps.

Then, to find a fraction that is more than 1/2 but less than 1 (because 1 would represent all the juice), we can add 1/4 to 2/4 (1/4+2/4) to get 3/4 which is more than 1/2.

Hope this helps.

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