Question
(X + 140) liters of mixture A contains milk and water
only such that quantity of water in it is (X β 100) liters less than quantity of milk in it. 75% of a mixture A is taken in an empty can P. And is mixed with (X β 90) litre of water. And 50 liters of milk. Such that. final ratio quantity Milk to water. in can P is 10:9. Find the value of X.Solution
Since quantity of milk in mixture a. Is X - 100 liters more than that of water in it Therefore. Quantity of milk in mixture A = {(X + 140 + X β 100)/2} = X + 20 liters. Quantity of water in In the mixture A = (X + 140) - (X + 20.) = X + 140 - X -20 = 120 Final quantity of water in can P = 0.75 *120+(x-90) = 90+x-90 = x litres. Final quantity of milk In can P = 0.75* (x+20)= 0.75x+15+50= 0.75x+65 lt. As per the question {x/(0.75x+65)}=9/10 X=180
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