Get Advice on Live Video Call
Earn $ Cash $ with
consultations on Bissoy App

A mixture containing 50% wine is mixed with another mixture containing 60% wine in the ratio x : y. If the quantity of wine in the final mixture is 51.25%, find the value of x : y.

Correct Answer: 7 : 1
The ratio in which the liquids are mixed = x : y. X : y = (60 – 51.25) : (51.25 – 50) = 8.75 : 1.25 = 7 : 1

A mixture containing 95% wine is mixed with another mixture containing 75% wine in the ratio x : y. If the quantity of wine in the final mixture is 87%, find the value of x : y.

A mixture containing 70% ethanol is mixed with another mixture containing 60% ethanol in the ratio x : y. If the quantity of wine in the final mixture is 62.5%, find the value of x : y.

A mixture containing 27% ethanol is mixed with another mixture containing 77% ethanol in the ratio x : y. If the quantity of wine in the final mixture is 53%, find the value of x : y.

A mixture containing 45% of oil is mixed with another mixture containing x% of oil in a ratio 3 : 5. If the quantity of oil in the final mixture is 50% of the mixture, find the value of x.

A mixture containing 60% of milk is mixed with another mixture containing 75% of milk in a ratio x : y. If the quantity of milk in the final mixture is 69%, find the ratio x : y.

A mixture containing 20% of acid is mixed with another mixture containing 80% of acid in the ratio x : y. If the quantity of acid in the final mixture is 32%, find the ratio x : y.

A mixture containing 35% of milk is mixed with another mixture containing 65% of milk in a ratio x : y. If the quantity of milk in the final mixture is 45%, find the ratio x : y.

A mixture containing 15% of acid is mixed with another mixture containing 85% of acid in the ratio x : y. If the quantity of acid in the final mixture is 29%, find the ratio x : y.

A mixture containing 60% of acid is mixed with another liquid containing 20% acid in the ratio x : y. If the quantity of acid in the final mixture is 44%, find the value of x : y.

The diluted wine contains only 8 liters of wine and the rest is water. A new mixture whose concentration is 30%, is to be formed by replacing wine. How many liters of mixture shall be replaced with pure wine if there was initially 32 liters of water in the mixture ?