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ATQ, Sum of S1, S2, S3, and S4 = (16 + x) × 4 = 64 + 4x Sum of S1 and S2 = (12 + x) × 2 = 24 + 2x Sum of S3 and S4 = (12 + 3x) × 2 = 24 + 6x Now, setting the equations equal: 24 + 2x + 24 + 6x = 64 + 4x Or, x = 4 Sum of S3 and S4 = 24 + 6 × 4 = 48 S3, S4 = 23, 29 Hence, None of these pairs sum to 48. Therefore, there is no pair of consecutive primes summing to 48 in the standard set of known primes.
Statements:Q = S > T > Z; T > Y = H < I
Conclusions: I. Z > H II. I > Z
Which of the following letters should be placed in the blank spaces respectively (in the same order from left to right) to complete the given expression...
Which among the following symbols should replace the question mark [?] (in the same order from left to right) in the given expression in order to make ...
Statements:Q ≥ R,R < S,S < T
Conclusions: I. T > R II. Q ≥ T
Statements: A > B = C ≤ G, F = E ≥ D > C
Conclusions:
I. E ≥ G
II. G ≥ F
III. B < D
...Statements: M # N # O $ P & Q % R % S
Conclusions : I. Q @ S ...
Statements: O > P ≥ S = V > N; O ≤ G < D; N < Y > C
Conclusions: I. G > V II. C ≤ O
Statements: H ≥ I > J, K > J, L = M ≥ J
Conclusions:
I. L > K
II. H > J
Statements:
P ≤ Q < R > K; R < S > T; T < U < V
Conclusions:
I). P < S
II). P ≥ S
...Statement: A ≤ B ≤ C > D; E < D; F > E
Conclusions: I. D > A II. E < C
...