Statements Z gt X G ge H ge L P lt O le V lt L Conclusions I Z gt P nb...........

Logical Reasoning(Master ) Coded inequality

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Statements: Z > X = G ≥ H ≥ L; P < O ≤ V < L

Conclusions: I. Z > P II. G ≥ L

if only conclusion I is true.

if only conclusion II is true.

if either conclusion I or II is true.

if neither conclusion I nor II is true.

if both conclusion I and II are true.

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Master Coded inequality

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Explanation:

Given Statements: Z > X = G ≥ H ≥ L; P < O ≤ V < L
Given Conclusions: I. Z > P II. G ≥ L
Checking C1: Z > P
Combining eq 1 and 2, we get
Z > X = G ≥ H ≥ L > V ≥ O > P
Clearly, the common sign of inequalities between Z and P is '>' and the given conclusion is also Z > P. Therefore, C1 follows.
Checking C2: G ≥ L
From eq 1,
G ≥ H ≥ L
We can see that the common sign of inequalities between G and L is '≥' and the given conclusion is also G ≥ L. Therefore, C2 follows as well.