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Question Stats:
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Mixture A is 15 percent alcohol, and mixture B is 50 percent alcohol. If the two are poured together to create a 4-gallon mixture that contains 30 percent alcohol, approximately how many gallons of mixture A are in the mixture?
Sorry to innundate the forum with mixture problems. They have been my weakness. I take too long to figure them out. Its a 500-600 level question. Shouldn't take more than a minute. Just wanted to brush up on it.
Still interested in this question? Check out the "Best Topics" block below for a better discussion on this exact question, as well as several more related questions.
Let's the total quantity of A be XA. Then the amount of alcohol is 0.15*XA Let's the total quantity of A be XB. Then the amount of alcohol is 0.5*XB From the question we know two things: 1) (0.15*XA + 0.5*XB) / 4 = 3/10 ==> 1.5*XA + 5*XB = 12 2) XA + XB = 4 (or 5*XA + 5*XB = 20) Then 2) - 1) yields 3.5*XA = 8 ==> X = 80/35 = 16/7 = 2.44. Since all the answers are getting 2.3 something, my solution may have some logic flaw. Can anyone tell me what's wrong with it? Many thanks Brother Karamazov
Mixture A is 15 percent alcohol, and mixture B is 50 percent alcohol. If the two are poured together to create a 4-gallon mixture that contains 30 percent alcohol, approximately how many gallons of mixture A are in the mixture?
Sorry to innundate the forum with mixture problems. They have been my weakness. I take too long to figure them out. Its a 500-600 level question. Shouldn't take more than a minute. Just wanted to brush up on it.
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You can treat this question as wighted average problem: \(weighted \ average=\frac{weight_1*value_1+weight_2*value_2}{value_1+value_2}\) --> \(0.3=\frac{0.15*A+0.5(4-A)}{4}\) --> \(A\approx{2.3}\).
Answer: C.
Also you can notice that as wighted average (alcohol share) of final mixture (30%) is closer to that of mixture A (15%) than to that of mixture B (50%) then there should be more of mixture A in final solution of 4 gallons than of mixture B, so answer choices A and B are out right away. Plus, if in final mixture there were equal amounts of mixtures A and B then the final solution would have (15%+50%)/2=32.5% of alcohol, and as 32.5% is a little more than 30% (actual concentration) then there should be a little more of mixture A than mixture B in 4 gallons, answer choice C fits best.
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.