You paid an annual percentage rate of approximately 57.4%.
Working through the math, the dishwasher was $250 if bought outright. You paid $20 at the time so you were financing $230 ($250 - $20) and made $340 (10 * $34) in payments over 10 months.
The basic interest rate is 47.8% ($340/$230 - 1), however, you only paid that amount over 10 months, so the basic rate must be annualized to account for the remaining two months of the year resulting in 57.4% (47.8% * 12 / 10).
29.09%
Henry paid an annual percentage rate of approximately 28%. Working through the math, the dishwasher was $320 if bought outright. Henry paid $20 down at the time so he was financing $300 ($320 - $20) and made $340 (10 * $34) in payments over 10 months. To determine the rate, we use the formula for computing an annuity: PRINCIPAL = (PMT / PERIODICRATE) * (1 - (1 / ((1 + PERIODICRATE) ^ Periods))) Where: PRINCIPAL = amount borrowed = $300 PMT = periodic payment = $34 PERIODS = number of payments = 10 PERIODICRATE= the APR we are looking for divided by 12 Solving for PeriodicRate we get about 2.34%. Multiply by 12 and we get 28.09%. Using Microsoft Excel, we could use the "rate()" formula as follows: =rate(10,-34,300) = 2.34% * 12 = 28.09%
Total cost = 2*299 + 140 = 738 Initial payment = 1/6 * 738 = 123 Balance to be paid over 12 months = 738 - 123 = 615 Each month's repayment = 615/12 = 51.25 but the answer is 61.5 in my book how it can be?
Know the bond's face value, then, find the bond's coupon interest rate at the time the bond was issued or bought, then, multiply the bond's face value by the coupon interest rate it had when issued, then, know when your bond's interest payments are made, finally, multiply the product of the bond's face value and interest rate by the number of months in between payments.
The interest rate on a CD can be different in each bank, and they change all the time. Generally, the interest rate is stated at the time you buy the CD, and it doesn't change on that one once you've bought it ... the rate won't be different "after 1 year".
Henry Devine bought a new dishwasher for $ 320. He paid $20 down and made 10 monthly payments of $34. What actual yearly interest rate did Henry pay?
Henry Devine bought a new dishwasher for $320. He paid $20 down and made 10 monthly payments of $34. What actual yearly interest rate did Henry paid?
$29.09
29.09%
Dishwasher parts can be bought from the original dishwasher manufacturer, such as Bosch. They can also be bought from spare parts sites such as Sears and eSpares.
To calculate Caleb's monthly payments on a car loan of $6,900 at a 5.4% annual interest rate over five years, we can use the formula for an amortizing loan: [ M = P \frac{r(1+r)^n}{(1+r)^n - 1} ] where ( M ) is the monthly payment, ( P ) is the loan principal ($6,900), ( r ) is the monthly interest rate (5.4% annual / 12 months = 0.0045), and ( n ) is the total number of payments (5 years × 12 months = 60). Plugging in the values, Caleb's monthly payment is approximately $131.29.
YES. They can charge you the maximum interest as indicated in the bank agreement you signed or they sent as an update to you in the mail PRIOR to the collection process beginning. Usually this is why banks MAX the interest once you missed two or three payment in a row. They see the writing on the wall.
$131.48
38.34
A property that is bought by means of monthly payments is said to be paid by installments.
The best thing you could do would be call a plumber or the company that you bought your dishwasher from. That's about the best thing you could do for now.
The money given to The shopkeeper was payment for the bicycle that John bought.