Complete the table below giving the amount P that must be invested at interest rate 7 % compounded semi-annually to obtain a balance of A = $50000 in t years. t P 1 10 20 30 40 50 Note: You can earn partial credit on this problem.
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- Complete the table below giving the amount P that must be invested at interest rate 7 % compounded semi-annually to obtain a balance of A = $50000 in t years. 1 10 20 30 40 50 te: You can earn partial credit on this problem.A certain some of money P draws interest compounded continuously. If a certain time there are Po dollars in the account, determine the time when the financial attains the value of 2Po dollars if the annual interest rate at 2%1. Let's assume that a loan of $100,000 with an annual interest rate of 6% over 30 years pays monthly payments of $500. a. Calculate the accumulation rate b. Calculate the payment rate . c. Answer : How will the balance of the principal be at the end of the loan in relation to the original amount of the loan? Less, equal or greater? Provide calculations.
- 2. Using the formula which is attached below, calculate the Future Value of disposable amount of money (5 000 CZK), if you can expect to earn 5% interest compounded annually on that money for the next two years. Prior to calculation fill in the table gaps. manually using TVM functions Principal Interest rate Time period Compounding frequency Total number of compounding periods Future value of money Future value of money (EUR) (as a decimal) (number of years) (times per year) (EUR) (EUR) 5,000 0.05 2 1 2 5,512.50 5,512,50Suppose that you need an amount of money which equals to $10000000. It is possible to find it from bank A at an annual interest rate of 18% under 12 equal payment. If the first payment will be 1 month later the day you used the loan. Find the CF (Cash Flow), the equal payments and prepare the amortization table.Answer the following Compound Interest problem using the provided formula ONLY. Show your complete solution. 7. Compound Interest A. If the sum of P 12,000 (pesos) is deposited in an account earning interest rate of 9% compounded quarterly, what will it become after 1 year? B. In the previous problem, what is the effective rate? C. What is then the equivalent nominal interest rate if compounded monthly?
- 1. Suppose you borrow $16,000. The interest rate is 9%, and it requires 4 equal end-of-year payments. Set up an amortization schedule that shows the annual payments, interest payments, principal repayments, and beginning and ending loan balances. Round your answers to the nearest cent. If your answer is zero, enter "0".Suppose you want to borrow $90,000 and you find a bank offering a 20-year loan with an APR of 5%. a. Find your regular payments if you pay n = 1, 12, 26, 52 times a year. b. Compute the total payout for each of the loans in part (a). c. Compare the total payouts computed in part (b). a. The payment for n = 1 would be $ The payment for n = 12 would be $ The payment for n = 26 would be $ The payment for n= 52 would be $ (Do not round until the final answer. Then round to the nearest cent as needed.)If you deposit $P into a savings account that earns interest at a rate of i% per month for n years, the future worth in year n is represented by all of the following equations, except: (a) F = $P(F∕P, effective i/month, 12n) (b) F = $P(F∕P, effective i/quarter, 3n) (c) F = $P(F∕P, effective i/6-month, 2n) (d) F = $P(F∕P, effective i/year, n)
- What is the size of eight equal annual payments to repay a loan of $1,000? The first payment is due one year after receiving the loan? The interest rate is 10% per year. Hint (at_Page 21) The constant amount or payment (PMT) per interest period is calculated using the formula: PV(RATE(1+ RATE)NPER (1+ RATE)NPER – 1 PMT = RATE = effective interest rate per interest period NPER = number of compounding (interest) periods %3D PV = present value or principle or initial amount at the startUse the formula A = P(1 + rt) to calculate the maturity value of the simple interest loan. (Round your answer to two decimal places.) P = $2600, r = 9.4%, t = 5 monthsUse the formula A = P(1 + rt)to calculate the maturity value of the simple interest loan. (Round your answer to two decimal places.)P = $18,000, r = 8.7%, t = 4 months