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Re: If x = 3y = 4z, which of the following must equal 6x ? I. 18y II. 3y [#permalink]
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Carcass wrote:
If x = 3y = 4z, which of the following must equal 6x ?

I. 18y
II. 3y + 20z
III. (4y + 10z)/3

(A) I only
(B) II only
(C) III only
(D) I and II only
(E) I and III only


Another Approach:

Since, \(x = 3y = 4z\), Let's make them equal to their LCM (= 12)
So, \(x = 12\), \(y = 4\), and \(z = 3\)

Now, \(6x = 72\)

A. \(18y = (18)(4) = 72\)

B. \(3y + 20z = (3)(4) + (20)(3) = 12 + 60 = 72\)

C. \(\frac{(4y + 10z)}{3} = \frac{(4)(4) + (10)(3)}{3} = \frac{46}{3}\)
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Re: If x = 3y = 4z, which of the following must equal 6x ? I. 18y II. 3y [#permalink]
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Re: If x = 3y = 4z, which of the following must equal 6x ? I. 18y II. 3y [#permalink]
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