Two friends took a loan of 25,000 on the same day and from the same bank at the rate of 10% simple interest. After 2 years the money by which the first man repays the loan with interest, after 3 years the second man repays the loan by giving the same amount. How much money each have to pay at the time of loan repayment ?
Answers
The amount to be paid at loan repayment by the first friend is Rs. 30,000 and the second friend is Rs. 32,500.
Step-by-step explanation:
To calculate the amount to be paid at the time of loan repayment, we calculate the simple interest first.
Given:
Principal = Rs. 25,000
Rate = 10% per annum
Simple interest for first-person:
Time = 2 years
[tex]Simple\ Interest = \frac{25000\ *\ 10\ *\ 2}{100}\\ Simple\ Interest = Rs.\ 5000[/tex]
Amount = Principal + Simple Interest
Amount =
Simple interest for second-person:
Time = 3 years
Amount = Principal + Simple Interest
Amount =
The amount of money prepared by the first friend is Rs. 30000 and the second friend is Rs. 32500
Given:
Amount of loan - Rs. 25000
Rate of interest - 10% simple interest
Time - First Friend - 2 years
- Second Friend - 3 years.
To find:
Money repeatedly both the friends.
Solution:
Amount of loan - Rs. 25000
Rate of interest - 10% simple interest
Time - First Friend - 2 years
- Second Friend - 3 years
First Friend.
Amount of loan - Rs. 25000
Rate of interest - 10% simple interest
Time - 2 years
Total amount payable
Second Friend
Amount of loan - Rs. 25000
Rate of interest - 10% simple interest
Time - 3 years
Total amount payable
Therefore, the total amount payable by both the friends is Rs. 30000 and Rs. 32500 respectively.