It is approx 65.52
What is the total amount of money owed if $1,250 was borrowed for four years at 3.5% interest?
It will take 19 years.
At 6% interest, the total amount of money increases by a factor of 1.06 (100% + 6%) every year, so to get the amount after 4 years, you calculate 900 x 1.064.
7% compound interest means that the amount of money increases, every year, by a factor of 1.07. After 4 years, you have 300 x 1.07^4.
Compound interest is better than simple (or "nominal") interest because compound interest allows you to add your accumulated interest back to your total every given term (i.e. each day, each week, each month, quarterly, annually, etc.), thus increasing the amount of money you are earning interest on.Example:Say you deposit 100 dollars for 2 years at 10% per year in 2 banks, one which does not compound your interest (Bank A), and one that compounds annually (Bank B).Bank A:After 1 year: 100 x 1.10 (1.10 = your amount + 10%) = 110After 2 years: 100 x 1.20 (1.20 = your amount +10% x 2) = 120Bank B:After 1 year: 100 x 1.10 = 110but then instead of using 100 again, you add the additional 10 back into your total and collect interest on 110 dollars in year two.So:After 2 years: 110 x 1.10 (1.10 = your amount + 10%) = 121
What is the total amount of money owed if $1,250 was borrowed for four years at 3.5% interest?
It depends on whether it is simple or compound interest. The formula for simple interest is A = P(1+rt), where A = amount of money after t years, P = Principal, or the amount of money you started with, and r = the annual interest rate, expressed as a decimal (i.e. 7% = 0.07). For compound interest, the formula is A = P(1+r)t.
Simple interest does not compound. In other words, If you start off with $500 and get $5 in interest, the $5 you got in interest will not be included when calculating the amount of interest you will get next year. Simple interest can be calculated by the formula i = prt, where i is the amount of money earned from the interest, p is the principle (starting money), r is the rate (as a decimal,) and t is the time in years. Another formula is used to calculated the accumulated amount: A = p(rt + 1), where A is the accumulated amount.
It will take 19 years.
Rs 1600.
Compound Interest FormulaP = principal amount (the initial amount you borrow or deposit)r = annual rate of interest (as a decimal)t = number of years the amount is deposited or borrowed for.A = amount of money accumulated after n years, including interest.n = number of times the interest is compounded per yearExample:An amount of $1,500.00 is deposited in a bank paying an annual interest rate of 4.3%, compounded quarterly. What is the balance after 6 years?Solution:Using the compound interest formula, we have thatP = 1500, r = 4.3/100 = 0.043, n = 4, t = 6. Therefore, So, the balance after 6 years is approximately $1,938.84.
Compound Interest for n compounds per year:A = P(1+r/n)ntWhereA = amount of money at time tP = Principal balancer = yearly interest raten = number of compunds per yeart = time in yearsContinuous Compound Interest:A = PertA = amount of money at time tP = Principal balancer = yearly interest ratet = time in years
At 6% interest, the total amount of money increases by a factor of 1.06 (100% + 6%) every year, so to get the amount after 4 years, you calculate 900 x 1.064.
Yes it can, provided the money is not in a longer term bond.
They use the below formula: Interest per year = p * n * r / 100 P - amount you deposit N - number of years R - rate of interest If you substitute the numbers corresponding to the amount that you deposit, the number of years and rate of interest, you can get the actual interest amount
p = principal ie amount invested; r = annual rate of interest; t = time in years. interest receivable = (p x t x r)/100
You can use the below formula: P - The amount of money you deposited N - No. of years deposited R - Rate of Interest Offered by the bank. Interest = P * N * R / 100 Substitute the amount you want to deposit and the rate of interest on your CD in the formula. Also, here you must take N as: 0.0833 because you want to calculate every month. You'll get the interest you'll get every month.