Assuming the 4.4% is per annum, the calculation, where p is the amount of the deposit, your equation is
5/12 x 4.4/100 x p = 510
= 27,818 to the nearest whole number
9.5% semi-annually = 19.9025% annually.After 10 years 1200*(1.199025)^10 = 7369.93
$5.77
It's 1/10th of the amount you put in. The more you deposit or invest, the more interest you get.
177.50
Assuming you deposit the money on the first day of each year you will have 2,124 from the 1,400 you'd deposited earning a total of 724 interest
(1.035)16 = 1.73398604 $500 ===> $866.99 (rounded)
9.5% semi-annually = 19.9025% annually.After 10 years 1200*(1.199025)^10 = 7369.93
$5.77
First find out what the interest rate is from the money lender or deposit taker.
It's 1/10th of the amount you put in. The more you deposit or invest, the more interest you get.
6 dollars.
177.50
For every 100 squarzels you deposit, at the end of a year you get 9 squarzels and 45 ktuglas added to your deposit.
24.88
Assuming you deposit the money on the first day of each year you will have 2,124 from the 1,400 you'd deposited earning a total of 724 interest
It depends whether the interest is compound or not. However, if the interest is credited at the end of the first year, you would have 166250 interest at 9.5%
The impact is two fold - one for people who avail loans and the other for people who make deposits. For loan customers - increased interest rate means higher monthly payments on loan EMI For Deposit Customers - increased interest rate means higher earning on their deposits with the bank.