FV of the amount invested today, with monthly compounding = 40000*(1+0.03/12)^(13*12) = | $ 59,050.49 |
Size of monthly payments [annuity due] = 59050.49*((0.03/12)*(1+0.03/12^)48)/((1+0.03/12)^48-1)/(1+0.03/12) = | $ 1,303.78 |
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ucian Ethos Iden X $ Homepage - Winter X Vretta X C Sign In or Sign Up x C Math P signment/4111 Question 4 of 7 Jesse set up a fund that would pay his family $5,000 at the beginning of every month, in perpetuity. What was the size of the investment in the fund if it was earning 5.50% compounded semi-annually? Round to the nearest cent Submit Question Next Question W con 0 TI
Ellucian Ethos ide x 88 Homepage - Wint x m Vretta x Vretta X Vretta 312/assignment/4623 Question 3 of 6 Kyle purchased a house for $375,000. He made a down payment of 10.00% of the value of the house and received a mortgage for the rest of the amount at 6.32% compounded semi-annually amortized over 25 years. The interest rate was fixed for a 4 year period. a. Calculate the monthly payment amount. $0.00 Round to the nearest cent b....
1. A) B) The Mellows have decided to invest in a college fund for their young son. They invested $20,000 in a deferred annuity that will pay their son at the beginning of every month for 4 years, while he goes to college. If the account earns 3.00% compounded monthly and the annuity payments are deferred for 14 years, what will be the size of the monthly payments? Round to the nearest cent Juan purchased an annuity that had an...
a. Find the FV of $1,000 invested to earn 10% annually 5 years from now. Answer this question by using a math formula and also by using the Excel function wizard. Inputs: PV = 1000 I/YR = 10% N = 5 Formula: FV = PV(1+I)^N = Wizard (FV): $1,610.51 Note: When you use the wizard and fill in the menu items, the result is the formula you see on the formula line if you click on cell E12. Put the...