A company produces fruity drinks that contain a percentage of real fruit juice. Drink A contains 25% real fruit juice and Drink B contains 5% real fruit juice. How many liters of real fruit juice would be needed to produce 150 liters of Drink A and 200 liters of Drink B? How many liters of real fruit juice would be needed to produce a liters of Drink A and 6 liters of Drink B? 150 liters of Drink A and 200 liters of Drink B: a liters of Drink A and b liters of Drink B: Submit Answer attempt 3 out of 3 / problem 1 out of max

A company produces fruity drinks that contain a percentage of real fruit juice Drink A contains 25 real fruit juice and Drink B contains 5 real fruit juice How class=

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Answer:

*37.5 liters of real fruit juice would be needed to produce 150 liters of Drink A

*10 liters of real fruit juice would be needed to produce 200 liters of Drink B

*0.25a liters of real fruit juice would be needed to produce a liters of Drink A

*0.05b liters of real fruit juice would be needed to produce b liters of Drink B

Explanation:

If Drink A contains 25% of real fruit juice, to make 150 liters of Drink A we will need the below liters of real fruit juice;

[tex]\frac{25}{100}\times150=2.5\times15=37.5liters[/tex]

If Drink B contains 5% of real fruit juice, to make 200 liters of Drink B we will need the below liters of real fruit juice;

[tex]\frac{5}{100}\times200=\frac{5}{1}\times2=10\text{liters}[/tex]

a liters of Drink A will need the below amount of real fruit juice;

[tex]\frac{25}{100}\times a=0.25a\text{ liters}[/tex]

b liters of Drink B will need the below amount of real fruit juice;

[tex]\frac{5}{100}\times b=0.05b\text{ lit}ers[/tex]