Question
Two trains βKβ and βLβ of equal lengths are
running on parallel tracks at speeds of 45 m/s and 55 m/s, respectively. If they can cross each other in βuβ seconds while traveling in opposite directions to each other and take 60 seconds to cross each other while traveling in the same direction, then find the value of βuβ.Solution
ATQ, Let the length of train βKβ and βLβ be βkβ metres and βlβ metres, respectively. According to the question: Also,
Dividing equation (1) by equation (2), we get:
Statements:
P < Q < R < S β€ B < H; S > N β₯ Y
Conclusions:
I) P < Y
II) R β₯ N
In the question, assuming the given statements to be true, find which of the conclusion (s) among given three conclusions is/are definitely true and the...
Statements: P β₯ Q β₯ R = S, Q β₯ T > U β₯ V
Conclusion:
I. P β₯ V
II. P > V
Statements: J < K; L = M; K >N β₯ L
Conclusions:
I. J < L
II. N = M
Statements: M = N β€ P = C > G, D β₯ M > T = F
Conclusion:
I. D β₯ N
II. N > F
III. F < P
Statements: A β₯ B β₯ Y = Z = M β₯ N β€ E β€ F = J
Conclusions:
I. F > Z
II. J β€ Y
Which of the following expression symbols should replace the question mark(?) in the given expressions to make the expression C β₯ E as well as D > M d...
Statement: M < N; L β₯ U; L β₯ Q; U > N β₯ T
Conclusion:
I. N > Q
II. Q > T
Statements: X < H = U β€ I < N = M, M > B β₯ V
Conclusions:
I. I > V
II. U β₯ MStatement: D > C > U < K > E > N < A
Conclusion:
I. D > N
II. D > A