What is the future worth of the following seriesof payments?(a) $75,000 at the end of each six-month period forten years at 10.2% compounded semi-annually.(b) $25,000 at the end of each quarter for twelveyears at 9.2% compounded quarterly.(c) $22,000 at the end of each month for eight yearsat 8.4% compounded monthly

Q: Determine the present value of a series of 30 quarterly payments of $3,500 each which begins one…

A:

Q: hat is the future value of 15 periodic payments of $26,000 each made at the end of each period and…

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Q: am. 135.

A: First, we need to calculate the present value of the first option, which consists of an initial…

Q: Determine the equal payment series for 10 years that is equivalent to a payment series of $6,000 at…

A: Information Provided: Year 1 Payment = $6000 Decrease in yearly payment = $250 Interest rate = 5%…

Q: Assuming a 12% annual interest rate, determine the present value of a five-period annual annuity of…

A: 1. Present value of annuity when payments are made at the end of year.PV = A * where,PV = Present…

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A: Effective interest rate:Effective interest rate is also called as annual equivalent rate which is…

Q: What is the accumulated sum of $200 a year for the next 15 years compounded annually at 7.5%?

A: Annuity referes to a series of regular payment for a definite period. If payments are made at the…

Q: Find the lump sum deposited today that will yield the same total amount as this yearly payment made…

A: Present value of annuity is the current value of the future payments that are calculated using the…

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Q: investment, what nominal rate of interest, compounded semi-annually must you earn?

A: Information Provided: Principal = $26,000 Years = 13 Semiannual payments to be received = $1700

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A: Present Value:  The present value is the value of cash flow stream or the fixed lump sum amount at…

Q: the owner of oak Hill squirrel farm deposits $1,000 at the end of each quarter into an account…

A: Compound = Quarterly = 4Payment = p = $1000Interest Rate = r = 1.5 / 4 = 0.375%Time = t = 8.5 * 4 =…

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A: Interest, in finance and economics, is payment from a borrower or deposit-taking financial…

Q: Find the present value of the following future amount. ​$500,000 at 11​% compounded semiannually for…

A: The present value is the current value of the future cash flows. Present value can be determined by…

Q: A debt of $40 000 is to be repaid in installments due at the end of each month for seven years. If…

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Q: A loan of ​$3137 borrowed today is to be repaid in three equal installments due in one-and-a-half…

A: Investment is an excellent way to build wealth over the long term. By investing in assets like…

Q: If $1125.00 accumulates to $1248.19 in two years, six months compounded semi-annually, what is the…

A: The objective of the question is to find the effective annual rate of interest when the principal…

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A: Using excel PMT function

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A: Compound = monthly = 12Payment = p = $7000Time = t = 7 * 12 = 84

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A: Time Period = 20 Years Interest rate = 5% Present Value = $180,000

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A: 1. Calculate the amount of periodic payments by using the EXCEL PMT formula. Note that there are 35…

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A: Answer -   Formula for Lump Sum deposited Today -  P = R ( 1 - (1+i)-n/ i)

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A: Using excel PV function

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A: The objective of the question is to find the effective annual rate of interest when the principal…

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A: The amount can be calculated with the help of future value function

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A: Formula: FV = { P [ ( 1 + r )N - 1 ] / R } ( 1 + r ) P = Principal value R = Interest.

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A: Given rate is 6.1% compounded monthly effective annual rate is = (1+0.061/12)^12 -1 = 6.2734% Rate…

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A: Using excel PV function

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A: NOTE: Since you have posted a question with multiple sub-parts, we will solve first three sub-parts…

Q: Determine the present value of an annuity of $600 paid monthly for a period of 15 years at 4.50% APR…

A: To calculate the present value we will use the below formula   Present value = P*[1-(1+r)-n]/r Where…

Present Value

Present value (PV) is defined as the current or present value of all future sums of cash flow or money at a specified rate of return. This rate of return is known as the discounted rate, which is essentially the interest rate, discounted over some time. The expected cash flows are discounted at a discount rate to compute the present value. The higher the discount rate, the higher the future value (FV), but the lower the present value.