Question
A&B invested their sum in the ratio of 22: 25.
Respectively. In two different schemes. Offering simple interest of 15% per annum and compound interest of 12% per annum. Respectively. Such that interest received by A. At the end of three years was rupees 1062 more than that by B at the end of two years? Find this sum invested by A.Solution
Let the sum invested by A&B be rupees 22y and rupees 25y respectively. Then interest received by A = 22y*15*3/100 = Rs. 9.9y Interest received by B = 25y{1+(12/100)} 2 –25y = Rs. 6.36y According to question, 9.9y-6.36y = 1062 y=300 So some invested by A = 22*300 = Rs. 6600
Statements:  B & T, K ⋆ B, S ⋆ K
Conclusions:     a) K ⋆ T                b) S # T
...Statements:
A ≤ B < C > K; C < S > T; T < U < V
Conclusions:
I). Â A < S
II).  A ≥ S
...Statements:Â
A $ B * X © Y @ ZÂ
Conclusions:Â
I. X @ ZÂ
 II. Z * AÂ
III. Z % X
Statements: J ≥ K ≥ A = M, K ≥ O > W ≥ X
Conclusion:
I. J ≥ X
II. J > X
Statements: V > P < L = O, R > N; Q > V > R
Conclusions:
I. R > L
II. Q > N
III. L > 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 t...
Statements: R © K, K * N, N $ J, J % H
Conclusions:     I.R $ N                  II.J @ K              �...
Statements: D % E, E & A, A @ B, B # C
Conclusions: I. C & AÂ Â Â Â Â Â Â Â Â Â Â Â Â Â Â Â Â Â Â Â Â Â II. D # B
...Statements: D ≥ E < F = G; M < E = N ≥ O
Conclusions: I. G > M II. N < G
Statements: P ≥ Q > S< T > R = U
Conclusions: I. P < S
II. U = S
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