A coffee shop blends 2 kinds of coffee,putting in 2 parts of a 33p. a gm. grade to 1 part of a 24p. a gm.If the mixture is changed to 1 part of the 33p. a gm. to 2 parts of the less expensive grade,how much will the shop save in blending 100 gms.
Cost of 3 gms of coffee by putting in 2 parts of a 33p. a gm. grade to 1 part of a 24p. a gm = 90 paisa
Cost of 1 gms of coffee by putting in 2 parts of a 33p. a gm. grade to 1 part of a 24p. a gm = 30 paisa
Cost of 3 gms of the mixture changed to 1 part of the 33p. a gm. to 2 parts of the less expensive grade = 81 paisa
Cost of 1 gms of mixture changed to 1 part of the 33p. a gm. to 2 parts of the less expensive grade = 27 paisa
Diff in cost for 1 gm mixture = 3 paisa
Diff in cost for 100 gm mixture = 300 paisa = 3 Rs.
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Three varieties of tea cost Rs. 100, Rs. 140 and Rs. 150 respectively per kg. The three are mized in the ratio 1:2:4. What would be the cost of 1 kg of the new mixture?
Some quantity of petrol is found to be adulterated to the extent of 15%. What proportion of the adulterated petrol should be replaced with pure petrol to take the purity level to 95%?
Lets assume x ltr pure petrol is added and the volume becomes 100ltr.
So, petrol solution
x+85)/100(100-x)=95 (95 is the purity level in the final solution)
=>x+85-0.85x=95
=>x=66.67
So, 66.67 ltr of pure petrol is added to the adulterated solution.
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Consider three mixtures - the first having water and liquid A in the ratio 1:2, the second having water and liquid B in the ratio 1:3, and the third having water and liquid C in the ratio 1:4. These three mixtures of A, B, and C, respectively, are further mixed in the proportion 4: 3: 2. Then the resulting mixture has
Bottle 1 contains a mixture of milk and water in 7: 2 ratio and Bottle 2 contains a mixture of milk and water in 9: 4 ratio. In what ratio of volumes should the liquids in Bottle 1 and Bottle 2 be combined to obtain a mixture of milk and water in 3:1 ratio?
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