Aptitude - Simple Interest - Discussion
Discussion Forum : Simple Interest - General Questions (Q.No. 13)
13.
A certain amount earns simple interest of Rs. 1750 after 7 years. Had the interest been 2% more, how much more interest would it have earned?
Answer: Option
Explanation:
We need to know the S.I., principal and time to find the rate.
Since the principal is not given, so data is inadequate.
Discussion:
98 comments Page 2 of 10.
D Misra said:
7 months ago
1750 = prt/100
1750 x 100 = pr x 7
175000/7r = p ---> (1)
100 x SI = p x 1.02r x 7.
(100 x SI)/7.14r = p ---> (2)
(1) = (2).
175000/7r = (100 x SI)/7.14r,
1750 = SI/1.02,
SI = 1785.
Difference 1785 - 1750 = 35.
1750 x 100 = pr x 7
175000/7r = p ---> (1)
100 x SI = p x 1.02r x 7.
(100 x SI)/7.14r = p ---> (2)
(1) = (2).
175000/7r = (100 x SI)/7.14r,
1750 = SI/1.02,
SI = 1785.
Difference 1785 - 1750 = 35.
(1)
Kunal roy said:
8 years ago
As per data specified p and yr are constant only rates changes.
Moreover, SI is directly proportional.
So, I think the answer would be 35.
Moreover, SI is directly proportional.
So, I think the answer would be 35.
(1)
Puthiabala said:
6 years ago
The Answer is 35.
Equation One = 7*P*R/100=1750
to be found (7*P*R+2)/100 = ?
we can rewrite as (7*P*R)100 + 2/100 = ?
and then 1750 + 2/100 = 35.
Equation One = 7*P*R/100=1750
to be found (7*P*R+2)/100 = ?
we can rewrite as (7*P*R)100 + 2/100 = ?
and then 1750 + 2/100 = 35.
(1)
Tanmayi Melavanki said:
5 years ago
I think the answer should be 35. I am not getting why they are saying data inadequate.
Old interest=(P*R*7)/100= 1750.
New interest= [P*R*7*(102/100)]/100.
=[(P*R*7)/100]*[102*100].
=1750*(102/100),
=1785.
So, the answer is = New Interest- Old interest = 1785 - 1750 = 35.
Old interest=(P*R*7)/100= 1750.
New interest= [P*R*7*(102/100)]/100.
=[(P*R*7)/100]*[102*100].
=1750*(102/100),
=1785.
So, the answer is = New Interest- Old interest = 1785 - 1750 = 35.
(1)
Akhil Subramanian said:
9 years ago
1750 divided by 7 give Interest for one year ie, Rs 250.
Here, 2% of 250 is 5.
So if the interest is increased by 2% then the Interest for one year will 255.
So for 7 years 1785.
Thus the difference will be Rs 35.
Here, 2% of 250 is 5.
So if the interest is increased by 2% then the Interest for one year will 255.
So for 7 years 1785.
Thus the difference will be Rs 35.
(1)
Satyajit Das said:
1 decade ago
1750 = PR7/100.
=>PR = 25000-----(1).
Again,
SI = (P*102/100*R*7) / 100.
=>PR = (100*100*SI) / 7*102------(2).
By equating (1) and (2).
SI = 1785.
So ans is 1785-1750 = 35.
=>PR = 25000-----(1).
Again,
SI = (P*102/100*R*7) / 100.
=>PR = (100*100*SI) / 7*102------(2).
By equating (1) and (2).
SI = 1785.
So ans is 1785-1750 = 35.
(1)
Tendrup said:
5 years ago
The answer is Rs. 35.
Because the 2% more is on Simple Interest and not on the interest rate. Therefore we can directly find 2% of given simple interest in one year and multiply by 7.
Because the 2% more is on Simple Interest and not on the interest rate. Therefore we can directly find 2% of given simple interest in one year and multiply by 7.
(1)
Xayo said:
5 years ago
Here in the first case;
P * 7 * R/100 = 1750 -----> (1)
And in the second case interest is increased by 2%( Rate of interest).
P*7*(R+2)/100=? -------> (2)
HERE THE Rate of Interest is R+2 because the 100 in the demo is for the Rate of Interest Calculation i.e., R/100 is R%.
So, by the two equations, we get 3 unknown values. But to solve 3 unknown values we need 3 equations. hence there is no solution for this question unless one of the 3 unknown values is given.
P * 7 * R/100 = 1750 -----> (1)
And in the second case interest is increased by 2%( Rate of interest).
P*7*(R+2)/100=? -------> (2)
HERE THE Rate of Interest is R+2 because the 100 in the demo is for the Rate of Interest Calculation i.e., R/100 is R%.
So, by the two equations, we get 3 unknown values. But to solve 3 unknown values we need 3 equations. hence there is no solution for this question unless one of the 3 unknown values is given.
(1)
Kishan Patel said:
8 years ago
I agree with you @Sooraj.
Jay said:
8 years ago
35 is the correct answer according to me.
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