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dharam44
An alloy of copper and nickel contains 65 % copper. A second alloy contains copper and nickel in the ratio 17 : 3. In what ratio should the two alloys be mixed so that the new mixture contains 4 times as much copper as nickel?
A. 4 : 5
B. 5 : 4
C. 1 : 3
D. 2 : 3
E. None of these


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dharam44
An alloy of copper and nickel contains 65 % copper. A second alloy contains copper and nickel in the ratio 17 : 3. In what ratio should the two alloys be mixed so that the new mixture contains 4 times as much copper as nickel?
A. 4 : 5
B. 5 : 4
C. 1 : 3
D. 2 : 3
E. None of these

let x and y=respective amounts of alloys 1 and 2 to be mixed
.65x+.85y=.8(x+y)→
x/y=1/3
x:y=1:3
C
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I reasoned this way:

65% of Copper means that C1 is composed of 65x of Copper and 35x of Nikel and so (simplifying) of:
- \(13x\) of Copper
- \(7x\) of Nikel

While C2 is composed of:
- \(17x\) of Copper
- \(3x\) of Nikel

Now I can build the equation:

Taking \(a\) as the amount of C1 and \(b\) as the amount of C2

\(\frac{((13x)a + (17x)b)}{((7x)a+(3x)b)} = 4\) --> \(15xa = 5xb \)

So \(a = \frac{5}{15}b\)
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