The monthly rate fo interest on a certificate of deposit varies by maturity and also by the bank. Interest rates in the United States are close to an all-time low and consequently, rates on COD's will be low. The average interest rate for a 3 month COD right now is .20%. The average interest rate for a 6 month COD right now is .40%. And the average rate for a 12 month COD right now is .80%.
To find the monthly interest rate from an annual interest rate of 21%, divide the annual rate by 12 (the number of months in a year). So, 21% ÷ 12 = 1.75%. Therefore, Cameron's monthly interest rate is 1.75%.
To find the monthly rate of interest that yields an annual effective rate of 12 percent, you can use the formula for the effective annual rate: ( (1 + r)^n - 1 ), where ( r ) is the monthly interest rate and ( n ) is the number of compounding periods in a year (12 for monthly). Setting up the equation: ( (1 + r)^{12} = 1.12 ). Solving for ( r ) gives ( r = (1.12)^{1/12} - 1 ), which is approximately 0.009488 or 0.9488%. Therefore, the monthly interest rate is about 0.9488%.
The nominal interest rate is the stated annual interest rate on a savings account, not accounting for the effects of compounding. The effective interest rate, on the other hand, reflects the actual interest earned over a year, considering the frequency of compounding (e.g., monthly, quarterly). For example, if interest is compounded monthly, the effective interest rate will be higher than the nominal rate, as interest is calculated on previously earned interest. When choosing a savings account, it's essential to consider both rates to understand the true return on your investment.
Annual Equivalent Rate. This tells you how much you would have to pay in interest on a loan over the period of a year when you are quoted a rate per month, or how much interest you would be paid per year on an account which quoted a monthly rate.
Your monthly payment, assuming you have quoted the interest rate correctly, should be $165.83 if you pay this off in one year (12 monthly payments)
To find the monthly interest rate from an annual interest rate of 21%, divide the annual rate by 12 (the number of months in a year). So, 21% ÷ 12 = 1.75%. Therefore, Cameron's monthly interest rate is 1.75%.
Multiply the monthly interest rate by the number of months is a year to calculate the annual interest rate: 2% x 12mo = 24%
Assuming that the interest rate is 9.75% per year, the answer will depend on how often the interest is compounded.
To find the monthly rate of interest that yields an annual effective rate of 12 percent, you can use the formula for the effective annual rate: ( (1 + r)^n - 1 ), where ( r ) is the monthly interest rate and ( n ) is the number of compounding periods in a year (12 for monthly). Setting up the equation: ( (1 + r)^{12} = 1.12 ). Solving for ( r ) gives ( r = (1.12)^{1/12} - 1 ), which is approximately 0.009488 or 0.9488%. Therefore, the monthly interest rate is about 0.9488%.
If the interest rate yearly is 16.75% then the daily interest rate will be 16.75%. The daily, weekly, monthly, or hourly rate doesn't change from one time frame to the next.
22. The spot Yen/US$ exchange rate is Yen119.795/US$ and the one year forward rate is Yen114.571/US$. If the annual interest rate on dollar CDs is 6%, what would you expect the annual interest rate to be on Yen CDs?
The nominal interest rate is the stated annual interest rate on a savings account, not accounting for the effects of compounding. The effective interest rate, on the other hand, reflects the actual interest earned over a year, considering the frequency of compounding (e.g., monthly, quarterly). For example, if interest is compounded monthly, the effective interest rate will be higher than the nominal rate, as interest is calculated on previously earned interest. When choosing a savings account, it's essential to consider both rates to understand the true return on your investment.
Annual Equivalent Rate. This tells you how much you would have to pay in interest on a loan over the period of a year when you are quoted a rate per month, or how much interest you would be paid per year on an account which quoted a monthly rate.
That would really depend on the investment strategy, are you getting 4% per month, per year or per week (yes they are all possible)? 4% of $150,000 is $6,000. If your interest rate is annual then monthly return would be $500. If your interest rate is monthly then it would be $6,000 and of coarse weekly interest rate of 4% would give you $24,000 monthly. It all comes down to interest rate over what period of time then factored by the month. 6000$
To calculate Caleb's monthly payments for a $6,900 car loan at a 5.4% annual interest rate over five years, we can use the formula for an amortizing loan. The monthly interest rate is 5.4% divided by 12, or approximately 0.0045. Using the loan formula, Caleb's monthly payments would be approximately $131.86.
Your monthly payment, assuming you have quoted the interest rate correctly, should be $165.83 if you pay this off in one year (12 monthly payments)
Current (principle balance) x (interest rate per year) x (amount of time). Examples: ~for calculating monthly interest, it would be (principle balance) x (interest rate) / 12. ~for daily interest, it would be (principle balance) x (interest rate) / 365.