Question

A statement is given, followed by four conclusions given in the options. Find out which conclusion is true based on the given statement.

Statement: V > R > N = U = H > C < G

• A. N>V
• B. R=H
• C. U>G
• D. N=H

Answer 1

Answer:

D. N=H

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

Statement: V > R > N = U = H > C < G

Definite Relationships (True Conclusions):

• From V and R to N, U, H, C:

  • V > N, V > U, V > H, V > C

  • R > N, R > U, R > H, R > C

  • Also V > R

• Between N, U, and H:

  • $N = U = H$

• From N, U, H to C:

  • N > C, U > C, H > C

• Regarding G:

  • Only G > C (or C < G) is definitely true.

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The correct option is N = H.

* N > V (False): Looking at the continuous chain V > R > N, we can see that V is strictly greater than N (V > N). Therefore, N cannot be greater than V.

* R = H (False): The statement shows R > N = U = H. Since R is strictly greater than N, and N equals H, R must be strictly greater than H (R > H).

* U > G (False / Undetermined): The relationship chain breaks between U and G because the inequality signs flip direction (U = H > C < G). No definite comparison can be made.

* N = H (True): The statement explicitly states N = U = H, which directly confirms that N is equal to H.