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x, y, z are three distinct positive numbers. Which is the greatest number among x, y, z?

(1) z - x < y - x. Cancel -x on both sides: z < y. No info about x. Not sufficient.

(2) x/y = y/z. Consider x = 1, y = 2 and z = 4 OR x = 4, y = 1 and z = 1/4. Not sufficient.

(1)+(2) Since from (2) z < y, then y/z > 1. Thus, from (2) x/y > 1, which gives x > y. So we have that x > y > z. Sufficient.

Answer: C.
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1. When re-written this statement gives us Y > Z.
However, we have no information about the relationship between X,Y, and Z.
We can't clearly tell which is the greatest number among X,Y,Z (Insufficient)

2. This statement can be re-written as Y^2 = XZ
Case 1: Y = 2, X = 1, Z = 4(Here, Z is the greatest number possible)
Case 2: Y = 2, X = 4, Z = 1(Here, X is the greatest number possible)
We can't clearly say which of the numbers if the greatest (Insufficient)

On combining the information in both the statements, since Y > Z
the only possibility is when X > Y > Z(Case 1 is invalid here)

Here, X is the greatest number (Sufficient - Option C)
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