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: R > G > A > B = D = F > S

• A. S>D
• B. F>R
• C. A>F
• D. A>R

Answer 1

Answer:

C. A>F

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

Statement: R > G > A > B = D = F > S

Definite Relationships (True Conclusions):

• From R, G, and A to other elements:

  • Since R > G > A, all three are strictly greater than everything that follows them.

  • R > B, R > D, R > F, R > S

  • G > B, G > D, G > F, G > S

  • A > B, A > D, A > F, A > S

• Between B, D, and F:

  • These three variables are perfectly equal to each other: $B = D = F$

• From B, D, and F to S:

  • All three are strictly greater than S: B > S, D > S, F > S

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The correct option is A > F.

* S > D (False): Looking at the continuous chain D = F > S, it is clear that D is strictly greater than S (D > S). Therefore, S cannot be greater than D.

* F > R (False): The chain shows R > G > A > B = D = F. Since R is strictly greater than all elements leading up to F, R is strictly greater than F (R > F).

* A > F (True): Looking at the chain A > B = D = F, we can directly substitute F for B to confirm that A is definitely strictly greater than F.

* A > R (False): The statement explicitly starts with R > G > A, proving that R is strictly greater than A (R > A). Therefore, A cannot be greater than R.