Exam 3: Mathematics of Finance

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Solve for the missing value. Round to four decimal places. -n = 24; i = 0.09; PMT = $1; PV = ?

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Solve the problem. Round to the nearest cent as needed. -Samantha's savings account has a balance of $4643.After 25 years,what will the amount of interest be at 6% compounded annually?

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Use the formula A = P(1 + rt) to find the indicated quantity. -P = $7996; r = 6%; t = 10 months.Find A.

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Solve the problem. -Jennifer invested $6000 in her savings account for 7 years.When she withdrew it,she had $9004.82.Interest was compounded continuously.What was the interest rate on the account? Round to the nearest tenth of a percent.

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Solve the problem. Round to the nearest cent as needed. -The monthly payments on a $79,000 loan at 14% annual interest are $982.76.How much of the first monthly payment will go toward interest?

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Find the future value of the ordinary annuity. Interest is compounded annually, unless otherwise indicated. -PMT = $7,500,i = 3% interest compounded semiannually for 3 years

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A child receives a $10,000 gift toward a college education from her grandparents on her first birthday.How much money will it be worth in 17 years if it is invested at 8.25% compounded quarterly? Round your answer to the nearest cent.

(Short Answer)
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Use I = Prt for simple interest to find the indicated quantity. -I = $750; r = 6%; t = 6 months.Find P.

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Use the average daily balance method to compute the amount of interest that will be charged at the end of the billing cycle. Use a 365-day year. -Month: February (28 days)Previous month's balance: $1240 Interest rate: 22% Use the average daily balance method to compute the amount of interest that will be charged at the end of the billing cycle. Use a 365-day year. -Month: February (28 days)Previous month's balance: $1240 Interest rate: 22%

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Find the payment necessary to amortize the loan. -$2200; 12% compounded quarterly; 8 quarterly payments

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Provide an appropriate response. -Find the amount due on a loan of $8,500 at 7.5% simple interest at the end of 4 years.

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You have agreed to pay off a $8,000 loan in 30 monthly payments of $298.79 per month.The interest rate of the loan is 0.75% per month on the unpaid balance.What is the unpaid balance after 12 monthly payments have been made?

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Find i (the rate per period) and n (the number of periods) for the loan at the given annual rate. -Quarterly Payments of $3000 are made for 4 years to repay a loan at 10.2% compounded quarterly.

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Cara needs $9,000 in 12 years.What amount can she deposit at the end of each quarter at 6% interest compounded quarterly so she will have her $9,000?

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Use I = Prt for simple interest to find the indicated quantity. -P = $3000; t = 90 days; I = $105.Find r.(Use 360 days in a year.)

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Provide an appropriate response. -An investment company pays 7% compounded quarterly.What is the effective rate? (Compute the answer to two decimal places).

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Convert the given interest rate to decimal form if it is given as a percentage, and to a percentage if it is given in decimal form. -0.25 to percent

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Solve the problem. -How long will it take for $3000 to grow to $22,600 at an interest rate of 3.1% if the interest is compounded continuously? Round the number of years to the nearest hundredth.

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Solve the problem. Round dollar amounts to the nearest cent. Use 360 days. -HarbourTown Marina purchased four boat lifts for raising and lowering large boats into the water.The boat lifts cost $61,300 each.They borrowed the money from the bank for 240 days at 10%.Find the maturity value.

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Solve the problem. Round to the nearest cent as needed. -Brandon's savings account has a balance of $4069.After 4 years what will the amount of interest be at 5% compounded quarterly?

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