Exam 3: Additional Derivative Topics

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Find the compound amount for the deposit. Round to the nearest cent. -$15,000 at 10% compounded semiannually for 10 years

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Use I = Prt for simple interest to find the indicated quantity. -P = $22,660; r = 13%; 2.4 years. Find I.

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Solve the problem. Round to the nearest cent as needed. -Cara knows that she will need to buy a new car in 3 years. The car will cost $15,000 by then. How much should she invest now at 12%, compounded quarterly, so that she will have enough to buy a new car?

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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: July (31 days) Previous month's balance: $840 Interest rate: 20% 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: July (31 days) Previous month's balance: $840 Interest rate: 20%

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Use an amortization table to solve the problem. Round to the nearest cent. -A bank makes a home mortgage loan of $180,000 at 7.25% amortized in equal monthly payments over 30 years. What is the total amount paid in interest when the mortgage is paid off (round to the nearest dollar)?

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Provide an appropriate response. -If an investor buys a 39-week T-bill with a maturity value of $25,000 for $23,543 what annual interest rate (annual yield) will the investor earn? (Express your answer as a percentage, correct to one decimal place.)

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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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Solve the problem. Round to the nearest cent. -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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Find the compound interest earned. Round to the nearest cent. -$700 at 8% compounded semiannually for 4 years

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Solve the problem. Assume that simple interest is being calculated in each case. Round your answer to the nearest cent. -John Lee's savings account has a balance of $4466. After 15 months, what will the amount of interest be at 2.8% per year?

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Solve for the missing value. Round to four decimal places. -n = 30; i = 0.03; PMT = $100; PV = ?

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Provide an appropriate response. -What amount will be in an account after 1.5 years if $4,000 is invested at 5% compounded semiannually?

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

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Solve the problem. Assume that the minimum payment on a credit card is the greater of $27 or 3% of the unpaid balance. -Find the minimum payment on an unpaid balance of $787.71.

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Find the periodic payment that will render the sum. -FV = $24,000, interest is 8% compounded monthly, payments made at the end of each month for 3 years

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Use the formula A = P(1 + rt) to find the indicated quantity. -A = $16,400; r = 10%; 90 days. Find P.

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Use an amortization table to solve the problem. Round to the nearest cent. -A $90,000 home was financed by making a 20% down payment and signing a 30-year mortgage at 6.25% annual interest compounded monthly for the unpaid balance. The first payment is $443.32. How much of the first month's payment will apply towards reducing the principal?

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Use the future value formula to find the indicated value. Round to three decimal places. -n = 13; i = 0.04; PMT = $1000; FV = ?

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