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Sagot :
I think this is one of the reducing fractions problem:
If we look at option A.{1/4} {1/5} {1/6} {1/7} {1/8}.
Here, the reduced form of all the fractions is not equal to 1/4
If we look at option B. 1/4,2/4,3/4,4/4,5/4.
Here, the reduced form of all the fractions is not equal to 1/4
if we look at option C. 1/4,2/8,3/12,4/16,5/20.
Here, the reduced form of all the fractions is not equal to 1/4
If we look at option D.1/4,2/8,4/16,6/24,8/32.
Here, the reduced form of all the fractions is equal to 1/4
i.e.
1/4 = 1/4
2/8 = 1/4
4/14 = 1/4
6/24 = 1/4
5/20 = 1/4
So, the correct answer is D.
If we look at option A.{1/4} {1/5} {1/6} {1/7} {1/8}.
Here, the reduced form of all the fractions is not equal to 1/4
If we look at option B. 1/4,2/4,3/4,4/4,5/4.
Here, the reduced form of all the fractions is not equal to 1/4
if we look at option C. 1/4,2/8,3/12,4/16,5/20.
Here, the reduced form of all the fractions is not equal to 1/4
If we look at option D.1/4,2/8,4/16,6/24,8/32.
Here, the reduced form of all the fractions is equal to 1/4
i.e.
1/4 = 1/4
2/8 = 1/4
4/14 = 1/4
6/24 = 1/4
5/20 = 1/4
So, the correct answer is D.
Roy uses 1/4 cup for each muffin
so if Roy makes 2 muffins he will need - [tex] \frac{1}{4}+ \frac{1}{4} = \frac{2}{4} [/tex]
so to make 2 muffins he needs 2/4 cup
then to make 3 muffins he needs an additional 1/4 cup
therefore for each additional muffin he needs an additional 1/4 cup
so the list for the amount of cups he needes depending on the muffins hes making is as follows
1/4 , 2/4. 3/4 , 4/4, 5/4
so its a pattern with a difference of 1/4 cups for each muffin
the correct answer that gives this pattern is
B.1/4,2/4,3/4,4/4,5/4
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