Question

In the question, two Quantity I and II are given. You have to solve both the Quantity to establish the correct relation between Quantity-I and Quantity-II and choose the correct option.

Quantity-I: A mixture contains 40% milk and the rest

Q: Quantity-I: A mixture contains 40% milk and the rest 240 litres water. When (x−10) litres of wat

ATQQuantityIInitialquantityofmilk240040060160litresFinalquantityofmilk160x8168xlitresFinalquantityofwater240x10230xlitresAccordingtothequestion168x230x788168x7230x13448x16107xx266SoQuantityI266QuantityIILettheinitialquantityofalcoholandwaterbe6xlitresand4xlitresrespectivelyFinalquantityofalcohol0706x542x5litresFinalquantityofwater0704x728x7litresAccordingtothequestion42x528x786642x5828x7252x30224x5628x262628929Thereforey0254xxSoQuantityII929SoQuantityIQuantityII

240 litres water. When (x−10) litres of water and (x+8) litres of milk are added to this mixture, the ratio of the quantity of milk to that of water in the resultant mixture becomes 7:8. Find the value of ‘x’. Quantity-II: The ratio of the quantity of alcohol to that of water in a mixture (alcohol + water) is 6:4, respectively. 30% of this mixture is replaced with 5 litres of alcohol and 7 litres of water such that the ratio of the quantity of alcohol to that of water in the resultant mixture becomes 8:6. If the measure of 25% of the initial quantity of water in the mixture is ‘y’ litres, then find the value of ‘y’.

A Quantity-I > Quantity-II

B Quantity-I < Quantity-II

C Quantity-I ≤ Quantity-II

D Quantity-I = Quantity-II or No relation

E Quantity-I ≥ Quantity-II

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