Question

Based on the given statement, four conclusions are drawn. Find out which conclusion is true based on the statement.

Statement: P = L ≥ K > J < F < N

• A. J=L
• B. K=F
• C. N>K
• D. P>J

Answer 1

Answer:

D. P>J

Based on the given statement, here is the complete breakdown of definite relationships so you can easily identify the correct option:

Statement: P = L ≥ K > J < F < N

## Definite Relationships (True Conclusions):

* From P, L, K to J:

* P > J, L > J, K > J

* Between P, L, and K:

* $P = L \geq K$

* From F and N to J:

* N > F > J (meaning F > J and N > J)

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The correct option is P > J.

• J = L (False): Looking at the continuous chain L ≥ K > J, the presence of the strict inequality (>) means L is strictly greater than J (L > J), so they cannot be equal.

• K = F (False/Undetermined): The relationship chain breaks between K and F because the inequality signs flip direction (K > J < F). No definite comparison can be made.

• N > K (False/Undetermined): Just like the previous option, the chain breaks between K and N (K > J < F < N). No definite comparison can be established between them.

• P > J (True): Looking at the chain P = L ≥ K > J, the symbols point consistently in the same direction, and the presence of the strict inequality symbol (>) confirms that P is definitely strictly greater than J.