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- A jar has 40 litres milk From the jar 8 litres of milk was taken out . . .
From the jar, 8 litres of milk was taken out and replaced with an equal quantity of water If 8 litres of the newly formed mixture is taken out of the jar, what is the final quantity of milk left in the jar? A mixture contains wine and water in the ratio of 3 : 2 and another mixture contains them in the ratio of 4 : 5
- [Solved] A container contains 40 litres of milk from this 8 litres of
A container has 40 liters of milk Then, 4 liters are removed from the container and replaced with 4 liters of water This process of replacing 4 liters of the liquid in the container with an equal volume of water is continued repeatedly
- 203. A jar has 40 L milk. From the jar, 8 L ofmilk was taken out and . . .
Step-by-step explanation: (8L milk is taken out and equal Qty of water is Added i e 32L milk and 8L water) Ratio of New solution is= Milk : Water = 32 : 8 M : W = 4 : 1 {Ratio remains same in mixture) After taking out 8L From this Mixture we have 32L left and Qty of Milk in this 32 L mixture will be (4 5) × 32 = 25 6 Still have questions?
- From a cask of milk, containing 40 litre, 8 litres are drawn out and . . .
We can see that every 8 litre is replaced with water from the 40 litres of mixture Here, 8 litre is $5\% $ of 40 litres Therefore, the quantity of milk in a 40 litre mixture is reduced by $5\% $ successively thrice to get the required answer
- A container contains 40 litres of milk. From this container 4 litres
- Let X= 40 liters (initial amount of milk) - Let Y =4 liters (amount of milk taken out) - Let N = 3 (the number of times the process is repeated) The amount of milk remaining in the container after the process has been repeated three times is 29 16 liters Therefore, the correct answer is (d) 29 16 liters ---
- The Jar contains only 8 litres of milk and the rest is - ixamBee
Let milk water replaced out of mixture is x 4x respectively So, milk water = (8-x+5x) (32-4x) = (30%) (70%) = 3 7 or 56+28x = 96-12x or 40x = 40 or x = 1 Hence, quantity of milk water replaced is 1 4 L respectively Therefore the mixture of water and milk is replaced by 5 litres
- A jar contains a mixture of milk and water in the ratio of 3 :1. Now,
To solve the problem step by step, we can follow these instructions: The initial ratio of milk to water in the jar is given as 3:1 This means that for every 3 parts of milk, there is 1 part of water Let the initial total quantity of the mixture be 4x liters, where x is a common factor
- [Solved] A container contains 40 litres of milk. From this container
In a container the ratio of mixture of milk and water is 5 : 2 If 10 litres of water is added to the mixture, then the difference between milk and water becomes 20 litres Find the initial quantity of mixture
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