Exam 5: Mathematics of Finance

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Find the compound interest earned by the deposit. Round to the nearest cent. - $1950\$ 1950 at 3.7%3.7 \% compounded annually for 18 years

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Find the exact interest. Use 365 days in a year, and use the exact number of days in a month. Round to the nearest cent,if necessary. - $7220\$ 7220 at 6.5%6.5 \% for 130 days

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Solve the problem. -Novelties-and-Such borrowed $300\$ 300 for 100 days and paid $2.88\$ 2.88 in interest. Find the rate of interest on the loan. Round to the nearest tenth.

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Find the present value of the ordinary annuity. -Payments of $45,000\$ 45,000 made semiannually for 12 years at 4.2%4.2 \% compounded semiannually

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For the given bond, whose interest rate is provided, find the semiannual interest payment and the total interest earnedover the life of the bond. - $2,000\$ 2,000 Max-Mart Stores 5 -year bond at 6.75%6.75 \%

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Solve the problem. -Find the face value (to the nearest thousand dollars) of the 30 -year zero-coupon bond at 3.7%3.7 \% (compounded semiannually) with a price of $19,975\$ 19,975 .

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Find the compound amount for the deposit. Round to the nearest cent. - $24,391\$ 24,391 at 8.5%8.5 \% compounded daily for 5 years

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Find the future value of the loan. - $6100\$ 6100 loan at 7.5%7.5 \% for 9 months

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Find the compound amount and the interest earned when the given investment has continuous compounding. - $13,000\$ 13,000 at 2.8%2.8 \% for 3 years

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Find the payment necessary to amortize the loan. - $150,000;8%\$ 150,000 ; 8 \% compounded annually; 10 annual payments

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Solve the problem. -At the end of every 3 months, Teresa deposits $100\$ 100 into an account that pays 4%4 \% compounded quarterly. After 4 years, she puts the accumulated amount into a certificate of deposit paying 7.5%7.5 \% compounded semiannually for 1 year. When this certificate matures, how much will Teresa have accumulated?

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Find the exact interest. Use 365 days in a year, and use the exact number of days in a month. Round to the nearest cent,if necessary. -A loan of $97,000\$ 97,000 at 5.9%5.9 \% made on Feb 18 and due on June 30

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Find the present value of the ordinary annuity. -Pa yments of $450\$ 450 made annually for 13 years at 6%6 \% compounded annually

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Solve the problem. -Tasha borrowed $10,000\$ 10,000 to purchase a new car at an anual interest rate of 13%13 \% . She is to pay it back in equal monthly payments over a 4 year period. What is her monthly payment?

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Find the compound interest earned by the deposit. Round to the nearest cent. - $4000\$ 4000 at 4%4 \% compounded quarterly for 34\frac{3}{4} year

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Find the exact interest. Use 365 days in a year, and use the exact number of days in a month. Round to the nearest cent,if necessary. -A loan of $8500\$ 8500 at 7%7 \% made on July 23 and due on November 30

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Solve the problem. -Gretta wants to retire in 13 years. At that time she wants to be able to withdraw $12,500\$ 12,500 at the end of each 6 months for 13 years. Assume that money can be deposited at 12%12 \% per year compounded semiannually. What exact amount will Gretta need in 13 years?

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Find the cash value of the lottery jackpot (to the nearest dollar). Yearly jackpot payments begin immediately (26 forMega Millions and 30 for Powerball). Assume the lottery can invest at the given interest rate. -Po werball: $240\$ 240 million; 5.2%5.2 \% interest

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Find the interest rate needed for the sinking fund to reach the required amount. Assume that the compounding periodis the same as the payment period. - $45,000\$ 45,000 to be accumulated in 10 years; annual payments of $3940\$ 3940 . Round to the nearest hundredth.

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Use an amortization table to solve the problem. Round to the nearest cent. -The monthly payments on a $90,000\$ 90,000 loan at 11%11 \% annual interest are $1023.30\$ 1023.30 . How much of the first monthly payment will go toward the principal?

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