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Need help with this one.

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Source: — Problem Solving |

by DavidG@VeritasPrep » Mon Aug 22, 2016 6:38 am
Three grades of milk: 1%, 2%, and 3% fat by volume. x gallons of 1%, y gallons of 2%, and z gallons of 3% are mixed to give x + y + z gallons of 1.5%. What is x in terms of y and z?

a) y + 3z
b) (y + z)/4
c) 2y + 3z
d) 3y + z
e) 3y + 4z
Notice that 1.5% is the midpoint between 1% and 2%. So if you had only 1% milk (x) and 2% milk (y), and the combined solution was 1.5% fat, you'd have equal amounts of x and y. If z = 0, we won't have any 3% milk to worry about. Put another way, if z = 0, then x = y. So we can plug in 0 for z in the answer choices, and see what gives us y by itself.

In answer choice A, if z = 0, then we have y + 3*0 = y. That's our answer.
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by Brent@GMATPrepNow » Mon Aug 22, 2016 6:50 am
Three grades of milk: 1%, 2%, and 3% fat by volume. X gallons of 1%, y gallons of 2%, and z gallons of 3% are mixed to give x + y + z gallons of 1.5%. What is x in terms of y and z?
a. y + 3z
b. (y + z)/4
c. 2y + 3z
d. 3y + z
e. 3y + 4z
Let's start with a "word equation" and slowly turn it into an algebraic expression:

Total fat in mixture = 1.5% of (x+y+z)
(1% of x) + (2% of y) + (3% of z) = 0.015(x+y+z)
Rewrite as: 0.01x + 0.02y + 0.03z = 0.015x + 0.015y + 0.015z
Multiply both sides by 100: 1x + 2y + 3z = 1.5x + 1.5y + 1.5z
Rearrange and simplify: 0.5y + 1.5z = 0.5x
Multiply both sides by 2 to get: y + 3z = x

Answer = A

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Brent
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by [email protected] » Mon Aug 22, 2016 10:35 am
Hi akshaydhande,

This is an "in terms of" question; these questions are usually built around 4-5 algebra steps and are fairly straight-forward "math" questions.

First, translate the equation:

[(.01x) + (.02y) + (.03z)] / {x + y + z] = .015

.01x + .02y + .03z = .015x + .015y + .015z

Let's multiply everything by 1000 to get rid of the decimals....

10x + 20y + 30z = 15x + 15y + 15z

5y + 15z = 5x

y + 3z = x

Final Answer: A

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