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take x as the common variable between the ratios and it is equal to 56.
Equate and solve it and you will get the answer as 15
Equate and solve it and you will get the answer as 15
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First method-
Water content in the original mixture =56×(27)=56×(27) =16=16 litres
Let xx litre of water be added to get the required ratio
16+x56+x=54+516+x56+x=54+5
144+9x144+9x =280+5x=280+5x
4x=1364x=136
x=34x=34 litres
Second method-
Initially the mixture is 7 parts. The final mixture can be understood of 9 parts, althoughthe parts will become different size.
Concentration of milk at start is , and concentration of milk wanted is .
Simple two-part mixture problem.
Let x be how many parts milk to add to the start mixture.
.Now, see the attachment-
Solve for x, the liters of milk to add.
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