Aptitude - Compound Interest - Discussion

Discussion Forum : Compound Interest - General Questions (Q.No. 2)
2.
The difference between simple and compound interests compounded annually on a certain sum of money for 2 years at 4% per annum is Re. 1. The sum (in Rs.) is:
625
630
640
650
Answer: Option
Explanation:

Let the sum be Rs. x. Then,

C.I. = x 1 + 4 2 - x = 676 x - x = 51 x.
100 625 625

S.I. = x x 4 x 2 = 2x .
100 25

51x - 2x = 1
625 25

x = 625.

Discussion:
149 comments Page 9 of 15.

Jyoti said:   9 years ago
P = D * 100^2/R^2 = 1*100^2/16 = 625.

Ramesh said:   9 years ago
P = D[100/r] * 2.
P = 1[100 * 100/4 * 4].
P = 625.

Rishi said:   9 years ago
I guess X must be the principal but not the sum.

GAGAN said:   9 years ago
If the compound interest is 104 and simple interest is 100 for the time of 2 years find the rate of interest.

Can anyone solve this problem.

Raj said:   9 years ago
Why not R/2?

Chinmoy Mondal said:   9 years ago
Very simple formula is;

p.(R/100)^2 = (compound interest - Simple interest) time duration 2 years.

Yeshwanth said:   9 years ago
@Gagan

SI = P * (n * r)/100.
CI = P((1 + r/100)^n - 1).

Now simplify both equations such that P comes to the left and rest to the right equate both to get r.

Prasanna Karthik said:   9 years ago
We can use the direct formula for this one.

The difference after 2 years = PR^2/100^2.

Here, P - Principal, R - Interest of Rate.

Mamta Srivastava said:   9 years ago
How we derive the shortcut trick for 2 or 3 years for the sum of money if the difference given b/w CI and SI? Anyone help me to clear these shortcut to improve myself. Please.

Ankit said:   9 years ago
CI for 2 years - SI for 2 years = PR^2/100^2.
1 = P16/10000,
10000/16 = P,
P = 625.


Post your comments here:

Your comments will be displayed after verification.