Statements: C < G = L ≥ S > X ≤ A = F

Conclusions:
I. G > X
II. F > C

In this question, the relationship between different element is shown in the statements. The statements are followed by two conclusions. Give answer:

The correct answer is If only conclusion I is true.

Given Statement:
C < G = L ≥ S > X ≤ A = F

Let us analyze each conclusion step-by-step based on the given statement.

Analysis of Conclusion I: G > X
From the given statement, the path connecting G to X is:
G = L ≥ S > X

Since G is equal to L, we can substitute G for L:
G ≥ S > X

Combining these inequality symbols (≥ and >), the greater-than (>) sign takes precedence. Therefore, we get:
G > X

Hence, Conclusion I is true.

Analysis of Conclusion II: F > C
From the given statement, the path connecting C to F is:
C < G = L ≥ S > X ≤ A = F

Looking at the relationship between C and F across the chain, we observe opposing inequality signs (< and ≥, as well as > and ≤). When inequality symbols point in opposite directions, no definite relationship can be established between the two elements.

Hence, Conclusion II is false.

Since only Conclusion I follows, the correct option is If only conclusion I is true.