A barrel contains a mixture of wine and water in ratio 3 : 1. How much fraction of mixture must be drawn off and substituted by water so that ratio of wine and water in resultant mixture in barrel becomes 1 : 1 ?

$$\frac{1}{4}$$ $$\frac{1}{3}$$ $$\frac{2}{3}$$ $$\frac{1}{2}$$

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Two types of tea costing Rs. 180/kg and Rs. 280/kg. In what ratio should these be mixed so that obtained mixture sold at Rs. 320/kg to earn a profit of 20% is ?

A barrel contains a mixture of wine and water in ratio 3 : 1. How much fraction of mixture must be drawn off and substituted by water so that ratio of wine and water in resultant mixture in barrel becomes 1 : 1 ?

A and B are two alloys of gold and copper prepared by mixing metals in the ratio 5 : 3 and 5 : 11 respectively. Equal quantities of these alloys are melted to form a third alloys C. The ratio of gold and copper in the alloy C is -

A barrel contains a mixture of wine and water in the ratio 3 : 1. How much fraction of the mixture must be drawn off and substituted by water so that the ratio of wine and water in the resultant mixture in the barrel becomes 1 : 1 ?

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A barrel contains a mixture of wine and water in ratio 3 : 1. How much fraction of mixture must be drawn off and substituted by water so that ratio of wine and water in resultant mixture in barrel becomes 1 : 1 ?

$$\frac{1}{3}$$

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Similar Question

Two types of tea costing Rs. 180/kg and Rs. 280/kg. In what ratio should these be mixed so that obtained mixture sold at Rs. 320/kg to earn a profit of 20% is ?

A barrel contains a mixture of wine and water in ratio 3 : 1. How much fraction of mixture must be drawn off and substituted by water so that ratio of wine and water in resultant mixture in barrel becomes 1 : 1 ?

A and B are two alloys of gold and copper prepared by mixing metals in the ratio 5 : 3 and 5 : 11 respectively. Equal quantities of these alloys are melted to form a third alloys C. The ratio of gold and copper in the alloy C is -

A barrel contains a mixture of wine and water in the ratio 3 : 1. How much fraction of the mixture must be drawn off and substituted by water so that the ratio of wine and water in the resultant mixture in the barrel becomes 1 : 1 ?

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