Ordered relations: Given N = P, P < F, F > L, and L = K, determine which conclusion follows: I) F = K; II) F > K.

Introduction / Context:
This is a simple chain-of-inequalities problem. We translate the given relations into an order and test each conclusion.

Given Data / Assumptions:

• N = P
• P < F
• F > L
• L = K

Concept / Approach:
From L = K and F > L, we get F > K. Equality F = K contradicts F > K, so it cannot be true.

Step-by-Step Solution:
L = K F > L → F > K Therefore: I) F = K (false); II) F > K (true).

Verification / Alternative check:
Draw a simple order line: K(=L) below F, confirming F is strictly greater.

Why Other Options Are Wrong:
Only II follows; I does not, and not “both”.

Common Pitfalls:
Confusing “>” with “≥”; here the relation is strict.

Final Answer:
If only conclusion II follows