c. $19,170 immediate cash and $1,917 every 3 months for 10 years, payable at the beginning of each 3-month period. (Round factor values to 5 decimal places, e.g. 1.25124 and final answer to 0 decimal places, e.g. 458,581.) Present value $ 67292
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- (d) $4,170 every 3 months for 3 years and $1,410 each quarter for the following 25 quarters, all payments payable at the end of each quarter. (Round factor values to 5 decimal places, eg. 1.25124 and final answer to O decimal places, e.g. 458,581.) Present value $ eTextbook and Media Which option would you recommend that Leon exercise? Option (b) Option (d) Option (a) Option (c) d MediaRuth Lewis died, leaving to her husband Edward an insurance policy contract that provides that the beneficiary (Edward) can choose any one of the following four options. Money is worth 2.5% per quarter, compounded quarterly. Compute Present value it: Click here to view factor tables. (a) a. $57,000 immediate cast Present valueJulia Baker died, leaving to her husband Tony an insurance policy contract that provides that the beneficiary (Tony) can choose any one of the following four options. Money is worth 2.5% per quarter, compounded quarterly. Compute Present value if: $4,060 every 3 months for 3 years and $1,480 each quarter for the following 25 quarters, all payments payable at the end of each quarter. (Round factor values to 5 decimal places, e.g. 1.25124 and final answer to 0 decimal places, e.g. 458,581.)
- Julia Baker died, leaving to her husband Morgan an insurance policy contract that provides that the beneficiary (Morgan) can choose any one of the following four options. Money is worth 2.5% per quarter, compounded quarterly. Compute Present value if: Click here to view factor tables (a) Your answer is correct. (a) $56,290 immediate cash. (Round factor values to 5 decimal places, e.g. 1.25124 and final answer to O decimal places, e.g. 458,581.) Present value $ GA 56290Julia Baker died, leaving to her husband Brent an insurance policy contract that provides that the beneficiary (Brent) can choose any one of the following four options. a. $55,000 immediate cash. b. $4,000 every 3 months payable at the end of each quarter for 5 years. c. $18,000 immediate cash and $1,800 every 3 months for 10 years, payable at the beginning of each 3-month period. d. $4,000 every 3 months for 3 years and $1,500 each quarter for the following 25 quarters, all payments payable at the end of each quarter. Instructions If money is worth 2½% per quarter, compounded quarterly, which option would you recommend that Brent exercise?Amishi deposited $800, at the end of each six months for 19 years in a savings account. If the account paid 8% interest, compounded semiannually, use the appropriate formula to find the future value of her account. (Round your answer to the nearest cent.) $ _____
- Marion's grandfather's will established a trust that will pay her $1,800 every three months for 12 years. The first payment will be made five years from now, when she turns 20. If money is worth 6.8% compounded quarterly, what is today's economic value of the bequest? (Do not round Intermedlate calculations and round your final answer to 2 declmal places.) Present value $4Joel makes regular (end of term) deposits into his RRSP (Registered Retirement Savings Plan) that will be converted into an RRIF (Registered Retirement Income Fund) 20 years from now. During retirement Joel would like to receive $5,400 at the end of every six months for 22 years. If interest is 3.28% compounded semi-annually (for both the RRSP and RRIF). Answer the following questions, and round all answers to two decimal places where necessary. 1) How much money should Joel have in his RRIF to receive payments of $5,400 at the end of every six months? P/Y= PV = $ esc P/Y = PV = $ Submit Question 1 2) What payment will Joel have to make at the end of every six months into his RRSP so that there is enough money in his RRIF at the start of his retirement? Q A N C/Y= FI PMT= $ C/Y= PMT= $ 2 W S * X #3 80 F3 E N= D N= FV = $ FV = $ $ 4 Q F4 R LL I/Y = F I/Y = do 5 % T G 6 % % F6 Y & 7 H F7 U 00 * 8 DII FB ( 09 OA family takes a $275,000 20 year mortage at 3.50% annually compounded monthly. a. Compute their monthly payments. o. Immediately after the 121st payment, this family receives a $55,000 from an inheritance. They decide to put this entire amount against the amount they owe. Given that the bank expects them to maintain the same monthly payments as in 4a, compute the length of time (months) it will take to pay the laon off. The same family above realizes that the inheritance income will not materialize (so they are back to 4a). Instead, immediately after their 121st payment they decide to re- fianance at the lower rate of 15% per year compounded monthly. They decide to stick with the same number of remaing monthly payments. What will be their new monthly payment? please draw the cash flow diagrams, and show all calculations!!!!
- Asa has invested money from the settlement of an insurance claim. She plans to withdraw $4,640 from her savings account at the end of each year for six years. If the payments are deferred for three years and interest is 5% compounded semi-annually, what was the amount of the insurance settlement? The insurance settlement was $__.(Round the final answer to the nearest cent as needed)At the beginning of each period for 11 years, Merl Agnes invests $410 semiannually at 4%. What is the cash value of this annuity due at the end of year 11? (Do not round intermediate calculations. Round your answer to the nearest cent.Claire Fitch is planning to begin an individual retirement program in which she will Invest $2,800 at the end of each year. Fitch plans to retire after making 30 annual Investments in the program earning a return of 8%. What is the value of the program on the date of the last payment (30 years from the present)? (PV of $1, FV of $1, PVA of $1, and FVA of $1) (Use appropriate factor(s) from the tables provided. Round your "FV of an Ordinary Annulty" to 4 decimal places and final answer to the nearest whole dollar.) Periodic Cash Flow x f (FV of an Ordinary Annuity) Future Value