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Speed of Q = √625 m/sec = 25 m/sec = 25 x 18/5 = 90 km/hr Time taken to reach point B by Q = 8 hrs (11.30 am – 7:30 pm) Distance between A and B = 90 x 8 = 720 km Speed of P = 0.8 x 90 = 72 km/hr Now, From i: We know that speed of R is more than that of P. Hence time taken by R will be less than that of P. So, statement I is false. From ii: Time taken by Q to reach at point B is 8 hrs but, in the statement, it is written that R will reach the destination in 3 hrs, which is not possible as speed of R is more than that of Q. Hence, statement ii is false. From iii: If distance is increased by 90 km, then new distance = 720 + 90 = 810 km Speed of P = 1/5 x 90 = 18 km/hr Time taken by P = 810/18 = 45 hrs Now distance is increased, then time to reach the destination by P will also increase. And it is also given that the person who is fastest will reach by 7:30 pm. So, R will not cover the new distance by 3:30 pm. Hence statement iii is also false.
Statements: J < K = L = M ≤ O ≤ R < N > P = Q
Conclusions:
I. J > P
II. R ≥ K
III. M < Q
Which of the following expressions will be false if the expression V ≥ W > X = Y ≤ Z < A is definitely true?
Statements: Q ≤ P ≤ R < S, T = M > Q > V
Conclusions:
I. T > V
II. V < S
III. Q < T
...In which of the following expressions will the expression ‘S > Y’ and ‘R > Y be definitely true?
Statements: Q > S = Y < R ≤ U ≥ T > V = W ≥ P
Conclusions:
I. Q > V
II. S < U
Statement: E < F ≤ G = H, I ≥ G ≤ J ≤ K
Conclusion: I. K > E II. H > K
Statements: L # W, W % V, V $ H, H # T
Conclusions : I. V @ T II. H & W III .V # T
...Statements: W > V > U, Y ≥ T < U, Y ≤ X ≤ Z
Conclusions:
I. W > Y
II. V > T
III. Z ≥ U
In which of the following expressions will the expression ‘ Q > B ’ be definitely true?
Statements: B ≤ I; E = D; H > F; C ≤ H; I = D; A ≤ B; H < E
Conclusions:
(i) I > F
(ii) B ≤ H
(iii) A ≤ E
(iv) E > F