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Bunuel
If x, y, and z are all positive and 0.04x = 5y = 2z, then which of the following is true?

A. x < y < z
B. x < z < y
C. y < x < z
D. y < z < x
E. z < y < x

Best way of doing such questions is to convert the terms in single variable
0.04x = 0.008x = 0.02x
y = 0.008x
z = 0.02 x

Answer is D. y < z < x
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Bunuel
If x, y, and z are all positive and 0.04x = 5y = 2z, then which of the following is true?

A. x < y < z
B. x < z < y
C. y < x < z
D. y < z < x
E. z < y < x

\(0.04x = 5y = 2z\)

Or, \(4x = 500y = 200z = 1000\) \((Say)\)

So, \(x = 250\) ; \(y = 2\) & \(z = 5\)

So, \(y < z < x\), Thus Answer must be (D)
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Bunuel
If x, y, and z are all positive and 0.04x = 5y = 2z, then which of the following is true?

A. x < y < z
B. x < z < y
C. y < x < z
D. y < z < x
E. z < y < x

Let’s use positive real numbers for x, y, and z.

If we let x = 1000, then 0.04x = 40.

Thus:

5y = 40

y = 8

Finally:

2z = 40

z = 20

So we see that y < z < x.

Answer: D.
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4/100x = 5y = 2z
4x = 500y = 200z (multiply both sides by 100)
so that x>z>y
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