Next year, you will begin receiving $173 per year in perpetuity from a family trust fund (first payment is exactly 1 year from today). You have decided to discount these cash flows at a constant interest rate of 5.8%. What is the present value today of these future cash flows?
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- You want to invest $8,000 at an annual Interest rate of 8% that compounds annually for 12 years. Which table will help you determine the value of your account at the end of 12 years? A. future value of one dollar ($1) B. present value of one dollar ($1) C. future value of an ordinary annuity D. present value of an ordinary annuitya) What’s the rate of return you would earn if you paid $1,500 for a perpetuity thatpays $105 per year? b) At a rate of 8%, what is the present value of the following cash flow stream?$0 atTime 0; $100 at the end of Year 1; $300 at the end of Year 2; $0 at the end of Year 3;and $500 at the end of Year 4?The present value of an annuity is the sum of the discounted value of all future cash flows. You have the opportunity to invest in several annuities. Which of the following 10-year annuities has the greatest present value (PV)? Assume that all annuities earn the same positive interest rate. An annuity that pays $500 at the end of every six months An annuity that pays $1,000 at the end of each year An annuity that pays $1,000 at the beginning of each year*** This is the correct option**** An annuity that pays $500 at the beginning of every six months A. An ordinary annuity selling at $2,514.15 today promises to make equal payments at the end of each year for the next eight years (N). If the annuity’s appropriate interest rate (I) remains at 8.00% during this time, the annual annuity payment (PMT) will be . B. You just won the lottery. Congratulations! The jackpot is $10,000,000, paid in eight equal annual payments. The…
- You will receive the following cash flows at the end of each year for the next 5 years. Year 1: $1,500; Year 2: $3,500; Year 3: $9,500; Year 4: $0; Year 5: $1,500. You can invest the money at an annual return rate of 8%. What is the present value of this stream of future cash flows? Group of answer choices $12,325.07 $12,951.86 $13,033.53 $13,988.00You have the opportunity to invest in several annuities. Which of the following 10-year annuities has the greatest present value (PV)? Assume that all annuities earn the same positive interest rate. An annuity that pays $1,000 at the end of each year An annuity that pays $500 at the end of every six months An annuity that pays $1,000 at the beginning of each year An annuity that pays $500 at the beginning of every six monthsThe present value of an annuity is the sum of the discounted value of all future cash flows. You have the opportunity to invest in several annuities. Which of the following 10-year annuities has the greatest present value (PV)? Assume that all annuities earn the same positive interest rate. O An annuity that pays $500 at the beginning of every six months O An annuity that pays $500 at the end of every six months O An annuity that pays $1,000 at the beginning of each year O An annuity that pays $1,000 at the end of each year An ordinary annuity selling at $4,947.11 today promises to make equal payments at the end of each year for the next eight years (N). If the annuity's appropriate interest rate (1) remains at 6.50% during this time, the annual annuity payment (PMT) will be You just won the lottery. Congratulations! The jackpot is $35,000,000, paid in eight equal annual payı The first payment on the lottery jackpot will be made today. In present value terms, you really won -assuming…
- Assume that you are going to receive $468 yearly until the day of your retirement (15 years from now). What is the future value (the day of your retirement) of all these cash flows if the interest rate is 8.69%?The present value of an annuity is the sum of the discounted value of all future cash flows. You have the opportunity to invest in several annuities. Which of the following 10-year annuities has the greatest present value (PV)? Assume that all annuities earn the same positive interest rate. O An annuity that pays $500 at the end of every six months An annuity that pays $500 at the beginning of every six months An annuity that pays $1,000 at the end of each year. An annuity that pays $1,000 at the beginning of each year An ordinary annuity selling at $14,130.15 today promises to make equal payments at the end of each year for the next twelve years (N). If the annuity's appropriate interest rate (I) remains at 8.00% during this time, the annual annuity payment (PMT) will be You just won the lottery. Congratulations! The jackpot is $85,000,000, paid in twelve equal annual payments. The first payment on the lottery jackpot will be made today. In present value terms, you really won…Arona would like to receive $15,820 each year for the next 5 years, starting today. Then she hopes to receive $17,500 per year at the beginning of the 6th year for an additional 5 years. In total 10 payments. Assume an interest rate of 6%. Find the present value of this cash flow stream. 2. Find the future value of this cash flow stream please use formula or any necessary diagram. please provide steps and explanation
- You are calculating the present value of $1,000 that you will receive five years from now.Which table will you use to obtain the present value factor to multiply to calculate thepresent value of that $1,000?a. Present Value of $1 tableb. Future Value of $1 tablec. Present Value of Ordinary Annuity of $1d. Future Value of Ordinary Annuity of $1You have just received a windfall from an investment you made in a friend’s business. You will receive end-of-year cash flows of $14,050, $3,250 and $16,480 for years 1 to 3, respectively. If the annual discount rate is 6%. a) What is the value of your windfall today? b) What is the value of your windfall at the end of year 3?What’s the present value of a perpetuity that pays $1,000 per year beginning1 year from now, if the appropriate interest rate is 5%? What would the valuebe if payments on the annuity began immediately? ($20,000, $21,000.Hint: Just add the $1,000 to be received immediately to the value of theannuity.)