The given signs signify something and on that basis , assume the given…
2024
The given signs signify something and on that basis , assume the given statements to be true and find which of the two conclusions I and II is/are definitely true
P=Q means P is equal to Q.
P-Q means P is positive and Q is negative.
P+Q means P or Q is negative
P/Q means P and Q both are negative
P*Q means P and Q are zero
P^Q means P is zero and Q is negative
Statements:- B- E,A+(C/D),F*G,G=A
Conclusions:-
1. (B*C)=D
2.(F*A)^(E/D)
- A.
Only conclusion 1 is true.
- B.
Only conclusion 2 is true.
- C.
Neither conclusion 1 nor conclusion 2 is true
- D.
Both conclusion 1 and 2 is true
Show answer & explanation
Correct answer: B
CONCEPT: In a statement-and-conclusion puzzle built on custom symbols, each symbol between two letters is first decoded using its own fixed rule (positive, negative, zero, or equal). When a statement or conclusion nests several letters through more than one symbol, every adjacent pair is decoded separately and every resulting fact about a letter is collected together. A conclusion written in the same symbols is then definitely true only if every fact it encodes matches everything already derived from the statements — a mismatch anywhere makes that conclusion false.
B-E decodes directly: B is positive and E is negative.
A+(C/D) is decoded group by group: the inner group C/D fixes C as negative and D as negative; since that inner group is already negative, the outer + (which only needs A or the group to be negative) is satisfied by the group alone, so this statement adds no separate condition on A.
F*G decodes to F is zero and G is zero.
G=A means G equals A; since G is zero, A is also zero.
Putting every fact together: A = 0, B is positive, C is negative, D is negative, E is negative, F = 0, G = 0.
Conclusion 1, (B*C)=D: its inner group B*C needs both B and C to be zero, but B is positive, so this inner group's own condition fails immediately, and Conclusion 1 cannot be definitely true.
Conclusion 2, (F*A)^(E/D): its inner groups need F*A to be zero-zero and E/D to be negative-negative; both match the derived facts (F=0, A=0, E negative, D negative) exactly, so Conclusion 2 is definitely true.
Cross-check: Substituting A=0, B positive, C negative, D negative, E negative, F=0, G=0 back into every original statement — B-E, A+(C/D), F*G, and G=A — confirms each one holds exactly as decoded, verifying the derivation independently of the conclusion check above.
Result: Only Conclusion 2 is true.