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Paisley has 8\tfrac{1}{4}8 4 1 ​ cups of yogurt to make smoothies. Each smoothie uses \tfrac{11}{16} 16 11 ​ cup of yogurt. How many smoothies can Paisley make with the yogurt?

User Tarun Garg
by
7.4k points

1 Answer

3 votes

Given:

Total Yogurt =
8(1)/(4) cups

Yogurt required for each smoothie =
(11)/(16) cup

To find:

The number of smoothies that Paisley can make with the yogurt.

Solution:

We know that,


\text{Number of smoothies}=\frac{\text{Total yogurt}}{\text{Yogurt required for each smoothie}}

Substituting the given values, we get


\text{Number of smoothies}=(8(1)/(4))/((11)/(16))


\text{Number of smoothies}=8(1)/(4)* (16)/(11)


\text{Number of smoothies}=(32+1)/(4)* (16)/(11)


\text{Number of smoothies}=(33)/(4)* (16)/(11)


\text{Number of smoothies}=3* 4


\text{Number of smoothies}=12

Therefore, the number of smoothies is 12.

User Jeremias Nater
by
8.6k points
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