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Find the future value of the following
-
$600 per year for 10 years at 14%.
$
-
$300 per year for 5 years at 7%.
$
-
$600 per year for 5 years at 0%.
$
-
Now rework parts a, b, and c assuming that payments are made at the beginning of each year; that is, they are annuities due.
Future value of $600 per year for 10 years at 14%: $
Future value of $300 per year for 5 years at 7%: $
Future value of $600 per year for 5 years at 0%: $
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- Future Value of an Annuity Find the future value of the following annuities. The first payment in these annuities is made at the end of Year 1, so they are ordinary annuities. (Notes: If you are using a financial calculator, you can enter the known values and then press the appropriate key to find the unknown variable. Then, without clearing the TVM register, you can "override" the variable that changes by simply entering a new value for it and then pressing the key for the unknown variable to obtain the second answer. This procedure can be used in many situations, to see how changes in input variables affect the output variable. Also, note that you can leave values in the TVM register, switch to Begin Mode, press FV, and find the FV of the annuity due.) Do not round intermediate calculations. Round your answers to the nearest cent. $400 per year for 10 years at 10%. $ $200 per year for 5 years at 5%. $ $400 per year for 5 years at 0%. $ Now rework parts a, b, and c…ind the future value of the following annuities. The first payment in these annuities is made at the end of Year 1, so they are ordinary annuities. (Notes: If you are using a financial calculator, you can enter the known values and then press the appropriate key to find the unknown variable. Then, without clearing the TVM register, you can "override" the variable that changes by simply entering a new value for it and then pressing the key for the unknown variable to obtain the second answer. This procedure can be used in many situations, to see how changes in input variables affect the output variable. Also, note that you can leave values in the TVM register, switch to Begin Mode, press FV, and find the FV of the annuity due.) Do not round intermediate calculations. Round your answers to the nearest cent. $800 per year for 10 years at 12%. $ $400 per year for 5 years at 6%. $ $800 per year for 5 years at 0%. $ Now rework parts a, b, and c assuming that payments are made….Find the future value of the following annuities. The first payment in these annuities is made at the end of Year 1, so they are ordinary annuities. Round your answers to the nearest cent. (Notes: If you are using a financial calculator, you can enter the known values and then press the appropriate key to find the unknown variable. Then, without clearing the TVM register, you can "override" the variable that changes by simply entering a new value for it and then pressing the key for the unknown variable to obtain the second answer. This procedure can be used in many situations, to see how changes in input variables affect the output variable. Also, note that you can leave values in the TVM register, switch to Begin Mode, press FV, and find the FV of the annuity due.) $800 per year for 10 years at 14%.$ $400 per year for 5 years at 7%.$ $800 per year for 5 years at 0%.$ Now rework parts a, b, and c assuming that payments are made at the beginning of each year; that is, they are…
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- Present value of an ordinary annuity. Fill in the missing present values in the following table for an ordinary annuity. Number of Payments or Years Annual Interest Rate Future Value Annuity Present Value 5 8% 0 $213.22 ? 16 15% 0 $3,317.78 ? 29 4.5% 0 $674.57 ? 300 1% 0 $2,538.86 ? Number of Payments or Years Annual Interest Rate Future Value Annuity Present Value 5 8% 0 $213.22 $nothing (Round to the nearest cent.)Future value of an ordinary annuity. Fill in the missing future values in the following table for an ordinary annuity. Number of Payments or Years Annual Interest Rate Present Value Annuity Future Value 10 9% 0 $286.87 ? 18 16% 0 $1,397.76 ? 30 2.5% 0 $721.92 ? 280 1% 0 $553.71 ? Number of Payments or Years Annual Interest Rate Present Value Annuity Future Value 10 9% 0 $286.87 $nothing (Round to the nearest cent.) 18 16% 0 $1,397.76 $nothing (Round to the nearest cent.) 30 2.5% 0 $721.92 $nothing (Round to the nearest cent.) 280 1% 0 $553.71 $nothing (Round to the nearest cent.)Future value of an ordinary annuity. Fill in the missing future values in the following table for an ordinary annuity. Number of Payments or Years Annual Interest Rate Present Value Annuity Future Value 5 10% 0 $329.44 ? 15 18% 0 $1,277.33 ? 29 4% 0 $712.45 ? 260 0.7% 0 $425.09 ? Number of Payments or Years Annual Interest Rate Present Value Annuity Future Value 5 10% 0 $329.44 $nothing (Round to the nearest cent.)
- Future Value of an Annuity Refer to each case in the table below to answer what is required in this problem. Required: Find the future value of the annuity, assuming that it is (1) An ordinary annuity. (2) An annuity due. Compare your findings in parts a(1) and a(2). All else being identical, which type of annuity—ordinary or annuity due—is preferable? Explain why.Time Value of Money Concept The following situations involve the application of the time value of money concept. Use the full factor when calculating your results. Use the appropriate present or future value table: FV of $1, PV of $1, FV of Annuity of $1 and PV of Annuity of $1 1. Janelle Carter deposited $9,960 in the bank on January 1, 2000, at an interest rate of 12% compounded annually. How much has accumulated in the account by January 1, 2017? Round to the nearest whole dollar.$fill in the blank 1 2. Mike Smith deposited $22,360 in the bank on January 1, 2007. On January 2, 2017, this deposit has accumulated to $69,447. Interest is compounded annually on the account. What rate of interest did Mike earn on the deposit? Round to the nearest whole percent.fill in the blank 2 % 3. Lee Spony made a deposit in the bank on January 1, 2010. The bank pays interest at the rate of 12% compounded annually. On January 1, 2017, the deposit has accumulated to $14,200. How much money did Lee…Select all the statements that apply to an ordinary annuity. The end of the annuity's term does not coincide with the last payment. The beginning of the annuity's term coincides with the first payment. The beginning of the annuity's term occurs one payment interval before the first payn The end of the annuity's term coincides with the last payment. Need help? Review these concept resources. (1]) Read About the Concept Rate your confidence to submit your answer.