Question
The ratio of age of βBβ after 6 years from now and
age of βCβ 4 years ago from now is 7:4, respectively. The present age of βCβ is 20% of the present age of βAβ. If present age of βAβ is 60 years then find the present age of βBβ.Solution
Present age of βCβ = 0.2 Γ 60 = 12 years 4 years ago from now, age of βCβ = 12 β 4 = 8 years 6 years hence from now, age of βBβ = 8 Γ (7/4) = 14 years Present age of βBβ = 14 β 6 = 8 years
Statement:Β A = B β₯ C β₯ D < E < F β₯ G; D > H
Conclusion:
I. Β H β₯ G
II. Β A > H
...Statements: A > B > C, C < D > E, E = F > G
Conclusion:
I. C = G
II. A > F
In the question, assuming the given statements to be true, find which of the conclusion (s) among given two conclusions is/are definitely true and then...
Statements:
O β€ P = Y β€ U; L > G β₯ W = Q β₯ Y; G < A β€ R < D
Conclusions:
I. P < R
II. G β₯ P
Statements: N < G β₯ F > E β₯ D, D = O β₯ I > P
Conclusions:
I. D < G
II. N > I
III. P < E
Statements: P = Q = R > S > T > Z; U > R < V < W > X
Conclusions:
I. W > Z
II. R < W
III. R < X
Statements: N = Q < X β€ L, L > T = G β₯ E
Conclusions:
I. L β₯ Q
II. G > X
III. L > N
Statements: W β€ T = R; T < U < S; X = W β₯ Y
Conclusions:
I. S > Y
II. W β₯ S
III. U β₯ Y
Statements: L β€ Y = T β€ S; S = F β€ U; K > N = U
Conclusions:
I. K > T
II. U β₯ L
...Statements: J > K = L β₯ N > M > O β₯ P
Conclusions:
I. K β₯ O
II. J = N
III. P < N