Then, S.I. on Rs. x at 16% for 9 months = Rs. 189.
∴ x x 16 x | 9 | x | 1 | = 189 or x = 1575. |
12 | 100 |
∴ P.W. = Rs. 1575.
∴ Sum due = P.W. + T.D. = Rs. (1575 + 189) = Rs. 1764.
16 | 2 | % |
3 |
14 | 1 | % |
2 |
13 | 1 | % |
3 |
16 | 2 | % |
3 |
S.P. = 102% of Rs. 600 = | ❨ | 102 | x 600 | ❩ | = Rs. 612. |
100 |
Now, P.W. = Rs. 612 and sum = Rs. 688.50.
∴ T.D. = Rs. (688.50 - 612) = Rs. 76.50.
Thus, S.I. on Rs. 612 for 9 months is Rs. 76.50.
∴ Rate = | ❨ | 100 x 76.50 | ❩% | = 16⅔% |
|
Sum = | S.I. x T.D. | = | 85 x 80 | = Rs. 1360. |
(S.I.) - (T.D.) | (85 - 80) |
P.W. = Rs. | [ | 100 x 2310 | ] | = Rs. 1680. | ||
|
P.W. of Rs. 12,880 due 8 months hence |
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= Rs. 11500. |
? 9/2 = [(59 - 50) x 100] / 50 x T
? T = 4 years
Sum = [(S.I.) x (T.D.)] / [(S.I.) - (T.D.)] = Rs. (25 x 20) / (25 - 20)
= Rs. 100
Req. amount = [27 x (100 + 6 x 1/2) x 100] / [(6 x 1/2)2]
= (2700 x 103) / 9 = Rs. 30900
P.W. of Rs. 220 due 1 year hence = Rs. (100 x 220) / (100 + 10)
= Rs. 200
hence, the man gains Rs. 5
Given that, T = 4 yr, R = 4%
PW = ? 600 and TD = ?
According to the formula, (1)
TD = (PW x R x T)/100
TD = (600 x 4 x 4)/100 = 6 x 4 x 4 = ? 96
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