General Questions
Practice and master this topic with our carefully crafted questions.
% per annum for the period from 4th Feb., 2017 to 18th April, 2017.Time = (24 + 31 + 18) days = 73 days
= 73 / 365 year = 1/ 5 year.
P = ₹ 3000 and R = 6
% p.a = 25/4 % p.a.
S.I. = ₹
3000 x 25/4 x 1/5 x 1/100
= ₹ 37.50
Remark : The day on which money is deposited is not counted while the day on which money is withdrawn is counted.
p.a for 2 years. Find his gain in the transaction per year.
Gain in 2 years
= ₹ (625 - 400) = ₹ 225. | ||||||||||||||||
|
S.I. = ₹ (15500 - 12500) = ₹ 3000.
| Rate = | ![]() |
100 x 3000 | % |
= 6% |
| 12500 x 4 |
Let rate = R% and time = R years.
| Then, | ![]() |
1200 x R x R | ![]() |
= 432 |
| 100 |
12R2 = 432
R2 = 36
R = 6.
| Principal |
|
|||||
|
||||||
| = ₹ 8925. |
Let the present worth be ₹ X. Then, S.I. = ₹ (132-X)
|
= ₹ 132- X
<=> 10X = 13200 - 100X
<=> 110X = 13200
<=> X = 120
| Principal = ₹ | ![]() |
100 x 5400 | ![]() |
= ₹15000. |
| 12 x 3 |
S.I. = ₹ (956 - 800) = ₹ 156.
| ∴ Time = | ![]() |
100 x 156 | years |
= 3 years. |
| 800 x 3 |
= 6
%
New Rate =
6
+ 4%
= 10
%.
New S.I. = ₹ (800 x 21/2 x 3/100)
= ₹ 252.
New amount = ₹ (800 + 252) = ₹ 1052
% ?P = ₹ 800, R = 4% = 9/2%,
T = 3 years, Then,
S.I. = ₹ (800 x 9/2 x 3/100) = ₹ 108.
Now, P = ₹ 150, S.I. = ₹ 108, R = 8%.
| Time = | ![]() |
100 x 108 | years |
= 9 years. |
| 150 x 8 |
We need to know the S.I., principal and time to find the rate.
Since the principal is not given, so data is inadequate.


Gain in 1 year = ₹