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Two statements and a few problems are given. Which of the following problems can be solved through these statements? Statement I: A container contains 28L mixture of diesel and petrol. Statement II: The ratio of diesel to petrol is 3 : 1 and 28L of Petrol is added to the container. Problem 1: What is the quantity petrol in the container before petrol is added? Problem 2: What is the ratio of diesel to Petrol in the final mixture? Problem 3: What is the cost of Petrol in the mixture if total cost of mixture is Rs.1500?
oil and kerosene are present in ratio of 5 : 7 in a liquid. Few litres of mixture of mixture are replaced with petrol. Ratio of oil : kerosene: petrol is 35 : 49 : 18 respectively. Amount of oil removed from mixture is 21 litres less than that of petrol added to the mixture. And amount of oil removed is 6 litres less than that of difference mentioned. Petrol is replacing the mixture removed hence; quantity of mixture is not changing. What is the difference between quantity of kerosene in old mixture and amount of oil in new mixture?
10 litre of mixture ‘A’ of Castrol oil and Petrol, containing 64% Petrol, is added to 5 litre of mixture B of Castrol oil and Petrol containing 55% Petrol, to get a mixture C. Then, 30 litre of mixture X containing 12% Castrol oil is added to mixture C. What is the percentage content of Castrol oil in the final mixture?
The ratio of petrol to diesel in mixture A is 5 : 3 and the ratio of diesel to petrol in mixture B is 11 : 25. In what ratio mixture A and mixture B respectively should be mixed to form a third mixture in which petrol becomes 66(2/3)% of the total mixture?
From a tank of petrol, which contains 200 litres of petrol, the seller replaces each time with kerosene when he sells 40 litres of petrol(or its mixture). Everytime he sells out only 40 litres of petrol(pure or impure). After replacing the petrol with kerosen 4th time, the total amount of kerosene in the mixture is
From a tank of petrol , which contains 200 liters of petrol, the seller replaces each time with kerosene when he sells 40 liters of petrol(or mixture). Everytime he sells out only 40 liters of petrol (pure or impure). After replacing the petrol with kerosene 4th time, the total amount of kerosene in the mixture is
My Scooty gives an average of 40 kmpl of petrol. But after recent filling at the new petrol pump, its average dropped to 38 kmpl. I investigated and found out that it was due to adulterated petrol. Petrol pimps add kerosene, which is $$\frac{2}{3}$$  cheaper than petrol, to increase their profits. Kerosene generates excessive smoke and knocking and gives an average of 18 km per 900 ml. If I paid Rs. 30 for a litre of petrol, What was the additional amount the pump-owner was making?
A part of a mixture contains Kerosene and Petrol in ratio 7 ∶ 2 is taken out and replaced with another mixture of Kerosene & Petrol having Kerosene and Petrol in the ratio of 3 ∶ 8 such that there will be only 75% Kerosene left in the mixture. What percent of the mixture was initially taken out to be replaced?
Two shopkeeper A and B sold petrol by making a mixture of 15L petrol, 2L Diesel and 3L kerosene and 25L petrol, 6L diesel and 9L kerosene respectively. What is the difference between per liter price of mixture for both shopkeepers, if both buy petrol, diesel, and kerosene on the same price 40, 30, and 20 Rs/L. and sold the same quantity on the same price.
In a mixture of 80 litres of petrol and ethanol, 25% of the mixture is petrol. How much ethanol should be added to the mixture so that petrol becomes 20% of the mixture?