Question : 31.Present Value of 1 Periods3%4%5%6%7%8%9%10%12% 30.91510.88900.86380.83960.81630.79380.77220.75130.7118 40.88850.85480.82270.79210.76290.73500.70840.68300.6355 : 1258198

Accounting

31.Present Value of 1

Periods3%4%5%6%7%8%9%10%12%

30.91510.88900.86380.83960.81630.79380.77220.75130.7118

40.88850.85480.82270.79210.76290.73500.70840.68300.6355

50.86260.82190.78350.74730.71300.68060.64990.62090.5674

60.83750.79030.74620.70500.66630.63020.59630.56450.5066

70.81310.75990.71070.66510.62270.58350.54700.51320.4523

80.78940.73070.67680.62740.58200.54030.50190.46650.4039

90.76640.70260.64460.59190.54390.50020.46040.42410.3606

100.74410.67560.61390.55840.50830.46320.42240.38550.3220

Future Value of 1

Periods3%4%5%6%7%8%9%10%12%

31.09271.12491.15761.19101.22501.25971.29501.33101.4049

41.12551.16991.21551.26251.31081.36051.41161.46411.5735

51.15931.21671.27631.33821.40261.46931.53861.61051.7623

61.19411.26531.34011.41851.50071.58691.67711.77161.9738

71.22991.31591.40711.50361.60581.71381.82801.94872.2107

81.26681.36861.47751.59381.71821.85091.99262.14362.4760

91.30481.42331.55131.68951.83851.99902.17192.35792.7731

101.34391.48021.62891.79081.96722.15892.36742.59373.1058

Present Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

32.82862.77512.72322.67302.62432.57712.53132.48692.4018

43.71713.62993.54603.46513.38723.31213.23973.16993.0373

54.57974.45184.32954.21244.10023.99273.88973.79083.6048

65.41725.24215.07574.91734.76654.62294.48594.35534.1114

76.23036.00215.78645.58245.38935.20645.03304.86844.5638

87.01976.73276.46326.20985.97135.74665.53485.33494.9676

97.78617.43537.10786.80176.51526.24695.99525.79505.3282

108.53028.11097.72177.36017.02366.71016.41776.14465.6502

Future Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

33.09093.12163.15253.18363.21493.24643.27813.31003.3744

44.18364.24654.31014.37464.43994.50614.57314.64104.7793

55.30915.41635.52565.63715.75075.86665.98476.10516.3528

66.46846.63306.80196.97537.15337.33597.52337.71568.1152

77.66257.89838.14208.39388.65408.92289.20049.487210.089

88.89239.21429.54919.897510.26010.63711.02911.43612.300

910.15910.58311.02711.49111.97812.48813.02113.58014.776

1011.46412.00612.57813.18113.81614.48715.19315.93717.549

Keisha has $3,500 now and plans on investing it in a fund that will pay her 12% interest compounded quarterly. How much will Keisha have accumulated after 2 years?

A.$4,433.80

B.$4,340.00

C.$4,390.40

D.$3,920.00

E.$3,500.00

Two years = 8 quarterly periods and a 12% annual interest rate = 3% quarterlyThe FV factor on the Future Value of 1 table where i = 3% and n = 8 is 1.2668Future Value = Present Value * FV FactorFuture Value = $3,500 * 1.2668 = $4,433.80

32.Present Value of 1

Periods3%4%5%6%7%8%9%10%12%

30.91510.88900.86380.83960.81630.79380.77220.75130.7118

40.88850.85480.82270.79210.76290.73500.70840.68300.6355

50.86260.82190.78350.74730.71300.68060.64990.62090.5674

60.83750.79030.74620.70500.66630.63020.59630.56450.5066

70.81310.75990.71070.66510.62270.58350.54700.51320.4523

80.78940.73070.67680.62740.58200.54030.50190.46650.4039

90.76640.70260.64460.59190.54390.50020.46040.42410.3606

100.74410.67560.61390.55840.50830.46320.42240.38550.3220

Future Value of 1

Periods3%4%5%6%7%8%9%10%12%

31.09271.12491.15761.19101.22501.25971.29501.33101.4049

41.12551.16991.21551.26251.31081.36051.41161.46411.5735

51.15931.21671.27631.33821.40261.46931.53861.61051.7623

61.19411.26531.34011.41851.50071.58691.67711.77161.9738

71.22991.31591.40711.50361.60581.71381.82801.94872.2107

81.26681.36861.47751.59381.71821.85091.99262.14362.4760

91.30481.42331.55131.68951.83851.99902.17192.35792.7731

101.34391.48021.62891.79081.96722.15892.36742.59373.1058

Present Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

32.82862.77512.72322.67302.62432.57712.53132.48692.4018

43.71713.62993.54603.46513.38723.31213.23973.16993.0373

54.57974.45184.32954.21244.10023.99273.88973.79083.6048

65.41725.24215.07574.91734.76654.62294.48594.35534.1114

76.23036.00215.78645.58245.38935.20645.03304.86844.5638

87.01976.73276.46326.20985.97135.74665.53485.33494.9676

97.78617.43537.10786.80176.51526.24695.99525.79505.3282

108.53028.11097.72177.36017.02366.71016.41776.14465.6502

Future Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

33.09093.12163.15253.18363.21493.24643.27813.31003.3744

44.18364.24654.31014.37464.43994.50614.57314.64104.7793

55.30915.41635.52565.63715.75075.86665.98476.10516.3528

66.46846.63306.80196.97537.15337.33597.52337.71568.1152

77.66257.89838.14208.39388.65408.92289.20049.487210.089

88.89239.21429.54919.897510.26010.63711.02911.43612.300

910.15910.58311.02711.49111.97812.48813.02113.58014.776

1011.46412.00612.57813.18113.81614.48715.19315.93717.549

How long will it take an investment of $25,000 at 6% compounded annually to accumulate to a total of $35,462.50?

A.4 years

B.5 years

C.6 years

D.2 years

E.10 years

Present Value = Future Value * PV Factor$25,000 = $35,462.50 * PV Factor; PV Factor = 0.70500.7050 is the interest factor on the Present Value table; i = 6%; n = 6Alternative Solution: Future Value = Present Value * FV Factor$35,462.50 = $25,000 * FV Factor; FV Factor = 1.41851.4185 is the interest factor on the Future Value table; i = 6%; n = 6

33.Present Value of 1

Periods3%4%5%6%7%8%9%10%12%

30.91510.88900.86380.83960.81630.79380.77220.75130.7118

40.88850.85480.82270.79210.76290.73500.70840.68300.6355

50.86260.82190.78350.74730.71300.68060.64990.62090.5674

60.83750.79030.74620.70500.66630.63020.59630.56450.5066

70.81310.75990.71070.66510.62270.58350.54700.51320.4523

80.78940.73070.67680.62740.58200.54030.50190.46650.4039

90.76640.70260.64460.59190.54390.50020.46040.42410.3606

100.74410.67560.61390.55840.50830.46320.42240.38550.3220

Future Value of 1

Periods3%4%5%6%7%8%9%10%12%

31.09271.12491.15761.19101.22501.25971.29501.33101.4049

41.12551.16991.21551.26251.31081.36051.41161.46411.5735

51.15931.21671.27631.33821.40261.46931.53861.61051.7623

61.19411.26531.34011.41851.50071.58691.67711.77161.9738

71.22991.31591.40711.50361.60581.71381.82801.94872.2107

81.26681.36861.47751.59381.71821.85091.99262.14362.4760

91.30481.42331.55131.68951.83851.99902.17192.35792.7731

101.34391.48021.62891.79081.96722.15892.36742.59373.1058

Present Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

32.82862.77512.72322.67302.62432.57712.53132.48692.4018

43.71713.62993.54603.46513.38723.31213.23973.16993.0373

54.57974.45184.32954.21244.10023.99273.88973.79083.6048

65.41725.24215.07574.91734.76654.62294.48594.35534.1114

76.23036.00215.78645.58245.38935.20645.03304.86844.5638

87.01976.73276.46326.20985.97135.74665.53485.33494.9676

97.78617.43537.10786.80176.51526.24695.99525.79505.3282

108.53028.11097.72177.36017.02366.71016.41776.14465.6502

Future Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

33.09093.12163.15253.18363.21493.24643.27813.31003.3744

44.18364.24654.31014.37464.43994.50614.57314.64104.7793

55.30915.41635.52565.63715.75075.86665.98476.10516.3528

66.46846.63306.80196.97537.15337.33597.52337.71568.1152

77.66257.89838.14208.39388.65408.92289.20049.487210.089

88.89239.21429.54919.897510.26010.63711.02911.43612.300

910.15910.58311.02711.49111.97812.48813.02113.58014.776

1011.46412.00612.57813.18113.81614.48715.19315.93717.549

What interest rate is required to accumulate $6,802.50 in four years from an investment of $5,000?

A.5%

B.8%

C.10%

D.12%

E.15%

Present Value = Future Value * PV Factor$5,000 = $6,802.50 * PV Factor; PV Factor = 0.73500.7350 is the PV factor on the Present Value table; n = 4; i = 8%Or, Alternative Solution: Future Value = Present Value * FV Factor$6,802.50 = $5,000 * FV Factor; Interest Factor = 1.36051.3605 is the FV factor on the Future Value table; n = 4; i = 8%

34.Present Value of 1

Periods3%4%5%6%7%8%9%10%12%

30.91510.88900.86380.83960.81630.79380.77220.75130.7118

40.88850.85480.82270.79210.76290.73500.70840.68300.6355

50.86260.82190.78350.74730.71300.68060.64990.62090.5674

60.83750.79030.74620.70500.66630.63020.59630.56450.5066

70.81310.75990.71070.66510.62270.58350.54700.51320.4523

80.78940.73070.67680.62740.58200.54030.50190.46650.4039

90.76640.70260.64460.59190.54390.50020.46040.42410.3606

100.74410.67560.61390.55840.50830.46320.42240.38550.3220

Future Value of 1

Periods3%4%5%6%7%8%9%10%12%

31.09271.12491.15761.19101.22501.25971.29501.33101.4049

41.12551.16991.21551.26251.31081.36051.41161.46411.5735

51.15931.21671.27631.33821.40261.46931.53861.61051.7623

61.19411.26531.34011.41851.50071.58691.67711.77161.9738

71.22991.31591.40711.50361.60581.71381.82801.94872.2107

81.26681.36861.47751.59381.71821.85091.99262.14362.4760

91.30481.42331.55131.68951.83851.99902.17192.35792.7731

101.34391.48021.62891.79081.96722.15892.36742.59373.1058

Present Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

32.82862.77512.72322.67302.62432.57712.53132.48692.4018

43.71713.62993.54603.46513.38723.31213.23973.16993.0373

54.57974.45184.32954.21244.10023.99273.88973.79083.6048

65.41725.24215.07574.91734.76654.62294.48594.35534.1114

76.23036.00215.78645.58245.38935.20645.03304.86844.5638

87.01976.73276.46326.20985.97135.74665.53485.33494.9676

97.78617.43537.10786.80176.51526.24695.99525.79505.3282

108.53028.11097.72177.36017.02366.71016.41776.14465.6502

Future Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

33.09093.12163.15253.18363.21493.24643.27813.31003.3744

44.18364.24654.31014.37464.43994.50614.57314.64104.7793

55.30915.41635.52565.63715.75075.86665.98476.10516.3528

66.46846.63306.80196.97537.15337.33597.52337.71568.1152

77.66257.89838.14208.39388.65408.92289.20049.487210.089

88.89239.21429.54919.897510.26010.63711.02911.43612.300

910.15910.58311.02711.49111.97812.48813.02113.58014.776

1011.46412.00612.57813.18113.81614.48715.19315.93717.549

Russell Company has acquired a building with a loan that requires payments of $20,000 every six months for 5 years. The annual interest rate on the loan is 12%. What is the present value of the building?

A.$72,096

B.$113,004

C.$147,202

D.$86,590

E.$200,000

The PV factor on the Present Value of an Annuity table when n = 5 and i = 12% is 7.3601.Present Value of an Annuity = Annuity * PV FactorPresent Value of an Annuity = $20,000 * 7.3601 = $147,202

35.Present Value of 1

Periods3%4%5%6%7%8%9%10%12%

30.91510.88900.86380.83960.81630.79380.77220.75130.7118

40.88850.85480.82270.79210.76290.73500.70840.68300.6355

50.86260.82190.78350.74730.71300.68060.64990.62090.5674

60.83750.79030.74620.70500.66630.63020.59630.56450.5066

70.81310.75990.71070.66510.62270.58350.54700.51320.4523

80.78940.73070.67680.62740.58200.54030.50190.46650.4039

90.76640.70260.64460.59190.54390.50020.46040.42410.3606

100.74410.67560.61390.55840.50830.46320.42240.38550.3220

Future Value of 1

Periods3%4%5%6%7%8%9%10%12%

31.09271.12491.15761.19101.22501.25971.29501.33101.4049

41.12551.16991.21551.26251.31081.36051.41161.46411.5735

51.15931.21671.27631.33821.40261.46931.53861.61051.7623

61.19411.26531.34011.41851.50071.58691.67711.77161.9738

71.22991.31591.40711.50361.60581.71381.82801.94872.2107

81.26681.36861.47751.59381.71821.85091.99262.14362.4760

91.30481.42331.55131.68951.83851.99902.17192.35792.7731

101.34391.48021.62891.79081.96722.15892.36742.59373.1058

Present Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

32.82862.77512.72322.67302.62432.57712.53132.48692.4018

43.71713.62993.54603.46513.38723.31213.23973.16993.0373

54.57974.45184.32954.21244.10023.99273.88973.79083.6048

65.41725.24215.07574.91734.76654.62294.48594.35534.1114

76.23036.00215.78645.58245.38935.20645.03304.86844.5638

87.01976.73276.46326.20985.97135.74665.53485.33494.9676

97.78617.43537.10786.80176.51526.24695.99525.79505.3282

108.53028.11097.72177.36017.02366.71016.41776.14465.6502

Future Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

33.09093.12163.15253.18363.21493.24643.27813.31003.3744

44.18364.24654.31014.37464.43994.50614.57314.64104.7793

55.30915.41635.52565.63715.75075.86665.98476.10516.3528

66.46846.63306.80196.97537.15337.33597.52337.71568.1152

77.66257.89838.14208.39388.65408.92289.20049.487210.089

88.89239.21429.54919.897510.26010.63711.02911.43612.300

910.15910.58311.02711.49111.97812.48813.02113.58014.776

1011.46412.00612.57813.18113.81614.48715.19315.93717.549

Marc Lewis expects an investment of $25,000 to return $6,595 annually. His investment is earning 10% per year. How many annual payments will he receive?

A.Five payments

B.Six payments

C.Four payments

D.Three payments

E.More than six payments

Present Value of an Annuity = Annuity * PV Factor$25,000 = $6,595 * PV Factor; PV Factor = 0.3.79083.7908 is the PV factor on the Present Value of an Annuity table; i = 10%; n = 5

36.Present Value of 1

Periods3%4%5%6%7%8%9%10%12%

30.91510.88900.86380.83960.81630.79380.77220.75130.7118

40.88850.85480.82270.79210.76290.73500.70840.68300.6355

50.86260.82190.78350.74730.71300.68060.64990.62090.5674

60.83750.79030.74620.70500.66630.63020.59630.56450.5066

70.81310.75990.71070.66510.62270.58350.54700.51320.4523

80.78940.73070.67680.62740.58200.54030.50190.46650.4039

90.76640.70260.64460.59190.54390.50020.46040.42410.3606

100.74410.67560.61390.55840.50830.46320.42240.38550.3220

Future Value of 1

Periods3%4%5%6%7%8%9%10%12%

31.09271.12491.15761.19101.22501.25971.29501.33101.4049

41.12551.16991.21551.26251.31081.36051.41161.46411.5735

51.15931.21671.27631.33821.40261.46931.53861.61051.7623

61.19411.26531.34011.41851.50071.58691.67711.77161.9738

71.22991.31591.40711.50361.60581.71381.82801.94872.2107

81.26681.36861.47751.59381.71821.85091.99262.14362.4760

91.30481.42331.55131.68951.83851.99902.17192.35792.7731

101.34391.48021.62891.79081.96722.15892.36742.59373.1058

Present Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

32.82862.77512.72322.67302.62432.57712.53132.48692.4018

43.71713.62993.54603.46513.38723.31213.23973.16993.0373

54.57974.45184.32954.21244.10023.99273.88973.79083.6048

65.41725.24215.07574.91734.76654.62294.48594.35534.1114

76.23036.00215.78645.58245.38935.20645.03304.86844.5638

87.01976.73276.46326.20985.97135.74665.53485.33494.9676

97.78617.43537.10786.80176.51526.24695.99525.79505.3282

108.53028.11097.72177.36017.02366.71016.41776.14465.6502

Future Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

33.09093.12163.15253.18363.21493.24643.27813.31003.3744

44.18364.24654.31014.37464.43994.50614.57314.64104.7793

55.30915.41635.52565.63715.75075.86665.98476.10516.3528

66.46846.63306.80196.97537.15337.33597.52337.71568.1152

77.66257.89838.14208.39388.65408.92289.20049.487210.089

88.89239.21429.54919.897510.26010.63711.02911.43612.300

910.15910.58311.02711.49111.97812.48813.02113.58014.776

1011.46412.00612.57813.18113.81614.48715.19315.93717.549

A company is considering an investment that will return $22,000 semiannually at the end of each semiannual period for 4 years. If the company requires an annual return of 10%, what is the maximum amount it is willing to pay for this investment?

A.Not more than $69,738

B.Not more than $139,476

C.Not more than $88,000

D.Not more than $142,190

E.Not more than $176,000

The PV factor on the Present Value of an Annuity table when n = 8 and i = 5% is 6.4632. Present Value of an Annuity = Annuity * PV Factor Present Value of an Annuity = $22,000 * 6.4632 = $142,190

37.Present Value of 1

Periods3%4%5%6%7%8%9%10%12%

30.91510.88900.86380.83960.81630.79380.77220.75130.7118

40.88850.85480.82270.79210.76290.73500.70840.68300.6355

50.86260.82190.78350.74730.71300.68060.64990.62090.5674

60.83750.79030.74620.70500.66630.63020.59630.56450.5066

70.81310.75990.71070.66510.62270.58350.54700.51320.4523

80.78940.73070.67680.62740.58200.54030.50190.46650.4039

90.76640.70260.64460.59190.54390.50020.46040.42410.3606

100.74410.67560.61390.55840.50830.46320.42240.38550.3220

Future Value of 1

Periods3%4%5%6%7%8%9%10%12%

31.09271.12491.15761.19101.22501.25971.29501.33101.4049

41.12551.16991.21551.26251.31081.36051.41161.46411.5735

51.15931.21671.27631.33821.40261.46931.53861.61051.7623

61.19411.26531.34011.41851.50071.58691.67711.77161.9738

71.22991.31591.40711.50361.60581.71381.82801.94872.2107

81.26681.36861.47751.59381.71821.85091.99262.14362.4760

91.30481.42331.55131.68951.83851.99902.17192.35792.7731

101.34391.48021.62891.79081.96722.15892.36742.59373.1058

Present Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

32.82862.77512.72322.67302.62432.57712.53132.48692.4018

43.71713.62993.54603.46513.38723.31213.23973.16993.0373

54.57974.45184.32954.21244.10023.99273.88973.79083.6048

65.41725.24215.07574.91734.76654.62294.48594.35534.1114

76.23036.00215.78645.58245.38935.20645.03304.86844.5638

87.01976.73276.46326.20985.97135.74665.53485.33494.9676

97.78617.43537.10786.80176.51526.24695.99525.79505.3282

108.53028.11097.72177.36017.02366.71016.41776.14465.6502

Future Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

33.09093.12163.15253.18363.21493.24643.27813.31003.3744

44.18364.24654.31014.37464.43994.50614.57314.64104.7793

55.30915.41635.52565.63715.75075.86665.98476.10516.3528

66.46846.63306.80196.97537.15337.33597.52337.71568.1152

77.66257.89838.14208.39388.65408.92289.20049.487210.089

88.89239.21429.54919.897510.26010.63711.02911.43612.300

910.15910.58311.02711.49111.97812.48813.02113.58014.776

1011.46412.00612.57813.18113.81614.48715.19315.93717.549

What amount can you borrow if you make six quarterly payments of $4,000 at a 12 % annual rate of interest?

A.$24,838.00

B.$21,668.80

C.$31,049.00

D.$40,000.00

E.$44,800.00

The PV factor on the Present Value of an Annuity table when n = 6 and i = 3% is 5.4172.Present Value of an Annuity = Annuity * PV FactorPresent Value of an Annuity = $4,000 * 5.4172 = $21,668.80

38.Present Value of 1

Periods3%4%5%6%7%8%9%10%12%

30.91510.88900.86380.83960.81630.79380.77220.75130.7118

40.88850.85480.82270.79210.76290.73500.70840.68300.6355

50.86260.82190.78350.74730.71300.68060.64990.62090.5674

60.83750.79030.74620.70500.66630.63020.59630.56450.5066

70.81310.75990.71070.66510.62270.58350.54700.51320.4523

80.78940.73070.67680.62740.58200.54030.50190.46650.4039

90.76640.70260.64460.59190.54390.50020.46040.42410.3606

100.74410.67560.61390.55840.50830.46320.42240.38550.3220

Future Value of 1

Periods3%4%5%6%7%8%9%10%12%

31.09271.12491.15761.19101.22501.25971.29501.33101.4049

41.12551.16991.21551.26251.31081.36051.41161.46411.5735

51.15931.21671.27631.33821.40261.46931.53861.61051.7623

61.19411.26531.34011.41851.50071.58691.67711.77161.9738

71.22991.31591.40711.50361.60581.71381.82801.94872.2107

81.26681.36861.47751.59381.71821.85091.99262.14362.4760

91.30481.42331.55131.68951.83851.99902.17192.35792.7731

101.34391.48021.62891.79081.96722.15892.36742.59373.1058

Present Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

32.82862.77512.72322.67302.62432.57712.53132.48692.4018

43.71713.62993.54603.46513.38723.31213.23973.16993.0373

54.57974.45184.32954.21244.10023.99273.88973.79083.6048

65.41725.24215.07574.91734.76654.62294.48594.35534.1114

76.23036.00215.78645.58245.38935.20645.03304.86844.5638

87.01976.73276.46326.20985.97135.74665.53485.33494.9676

97.78617.43537.10786.80176.51526.24695.99525.79505.3282

108.53028.11097.72177.36017.02366.71016.41776.14465.6502

Future Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

33.09093.12163.15253.18363.21493.24643.27813.31003.3744

44.18364.24654.31014.37464.43994.50614.57314.64104.7793

55.30915.41635.52565.63715.75075.86665.98476.10516.3528

66.46846.63306.80196.97537.15337.33597.52337.71568.1152

77.66257.89838.14208.39388.65408.92289.20049.487210.089

88.89239.21429.54919.897510.26010.63711.02911.43612.300

910.15910.58311.02711.49111.97812.48813.02113.58014.776

1011.46412.00612.57813.18113.81614.48715.19315.93717.549

What amount can you borrow if you make seven semiannual payments of $4,000 at an 8% annual rate of interest?

A.$28,000.00

B.$25,760.00

C.$31,049.00

D.$24,008.40

E.$35,691.20

An 8% annual interest rate = 4% semiannuallyThe PV factor on the Present Value of an Annuity table when n = 7 and i = 4% is 6.0021.Present Value of an Annuity = Annuity * PV FactorPresent Value of an Annuity = $4,000 * 6.0021 = $24,008.40

39.Present Value of 1

Periods3%4%5%6%7%8%9%10%12%

30.91510.88900.86380.83960.81630.79380.77220.75130.7118

40.88850.85480.82270.79210.76290.73500.70840.68300.6355

50.86260.82190.78350.74730.71300.68060.64990.62090.5674

60.83750.79030.74620.70500.66630.63020.59630.56450.5066

70.81310.75990.71070.66510.62270.58350.54700.51320.4523

80.78940.73070.67680.62740.58200.54030.50190.46650.4039

90.76640.70260.64460.59190.54390.50020.46040.42410.3606

100.74410.67560.61390.55840.50830.46320.42240.38550.3220

Future Value of 1

Periods3%4%5%6%7%8%9%10%12%

31.09271.12491.15761.19101.22501.25971.29501.33101.4049

41.12551.16991.21551.26251.31081.36051.41161.46411.5735

51.15931.21671.27631.33821.40261.46931.53861.61051.7623

61.19411.26531.34011.41851.50071.58691.67711.77161.9738

71.22991.31591.40711.50361.60581.71381.82801.94872.2107

81.26681.36861.47751.59381.71821.85091.99262.14362.4760

91.30481.42331.55131.68951.83851.99902.17192.35792.7731

101.34391.48021.62891.79081.96722.15892.36742.59373.1058

Present Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

32.82862.77512.72322.67302.62432.57712.53132.48692.4018

43.71713.62993.54603.46513.38723.31213.23973.16993.0373

54.57974.45184.32954.21244.10023.99273.88973.79083.6048

65.41725.24215.07574.91734.76654.62294.48594.35534.1114

76.23036.00215.78645.58245.38935.20645.03304.86844.5638

87.01976.73276.46326.20985.97135.74665.53485.33494.9676

97.78617.43537.10786.80176.51526.24695.99525.79505.3282

108.53028.11097.72177.36017.02366.71016.41776.14465.6502

Future Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

33.09093.12163.15253.18363.21493.24643.27813.31003.3744

44.18364.24654.31014.37464.43994.50614.57314.64104.7793

55.30915.41635.52565.63715.75075.86665.98476.10516.3528

66.46846.63306.80196.97537.15337.33597.52337.71568.1152

77.66257.89838.14208.39388.65408.92289.20049.487210.089

88.89239.21429.54919.897510.26010.63711.02911.43612.300

910.15910.58311.02711.49111.97812.48813.02113.58014.776

1011.46412.00612.57813.18113.81614.48715.19315.93717.549

An individual is planning to set-up an education fund for her daughter. She plans to invest $7,000 annually at the end of each year. She expects to withdraw money from the fund at the end of 9 years and expects to earn an annual return of 8%. What will be the total value of the fund at the end of 9 years?

A.$87,416

B.$68,040

C.$50,400

D.$126,000

E.$45,360

The FV factor on the Future Value of an Annuity table when n = 9 and i = 8% is 12.488. Future Value of an Annuity = Annuity * FV Factor Future Value of an Annuity = $7,000 * 12.488 = $87,416

40.Present Value of 1

Periods3%4%5%6%7%8%9%10%12%

30.91510.88900.86380.83960.81630.79380.77220.75130.7118

40.88850.85480.82270.79210.76290.73500.70840.68300.6355

50.86260.82190.78350.74730.71300.68060.64990.62090.5674

60.83750.79030.74620.70500.66630.63020.59630.56450.5066

70.81310.75990.71070.66510.62270.58350.54700.51320.4523

80.78940.73070.67680.62740.58200.54030.50190.46650.4039

90.76640.70260.64460.59190.54390.50020.46040.42410.3606

100.74410.67560.61390.55840.50830.46320.42240.38550.3220

Future Value of 1

Periods3%4%5%6%7%8%9%10%12%

31.09271.12491.15761.19101.22501.25971.29501.33101.4049

41.12551.16991.21551.26251.31081.36051.41161.46411.5735

51.15931.21671.27631.33821.40261.46931.53861.61051.7623

61.19411.26531.34011.41851.50071.58691.67711.77161.9738

71.22991.31591.40711.50361.60581.71381.82801.94872.2107

81.26681.36861.47751.59381.71821.85091.99262.14362.4760

91.30481.42331.55131.68951.83851.99902.17192.35792.7731

101.34391.48021.62891.79081.96722.15892.36742.59373.1058

Present Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

32.82862.77512.72322.67302.62432.57712.53132.48692.4018

43.71713.62993.54603.46513.38723.31213.23973.16993.0373

54.57974.45184.32954.21244.10023.99273.88973.79083.6048

65.41725.24215.07574.91734.76654.62294.48594.35534.1114

76.23036.00215.78645.58245.38935.20645.03304.86844.5638

87.01976.73276.46326.20985.97135.74665.53485.33494.9676

97.78617.43537.10786.80176.51526.24695.99525.79505.3282

108.53028.11097.72177.36017.02366.71016.41776.14465.6502

Future Value of an Annuity of 1

Periods3%4%5%6%7%8%9%10%12%

33.09093.12163.15253.18363.21493.24643.27813.31003.3744

44.18364.24654.31014.37464.43994.50614.57314.64104.7793

55.30915.41635.52565.63715.75075.86665.98476.10516.3528

66.46846.63306.80196.97537.15337.33597.52337.71568.1152

77.66257.89838.14208.39388.65408.92289.20049.487210.089

88.89239.21429.54919.897510.26010.63711.02911.43612.300

910.15910.58311.02711.49111.97812.48813.02113.58014.776

1011.46412.00612.57813.18113.81614.48715.19315.93717.549

An individual is planning to set-up an education fund for his grandchildren. He plans to invest $10,000 annually at the end of each year. He expects to withdraw money from the fund at the end of 10 years and expects to earn an annual return of 8%. What will be the total value of the fund at the end of 10 years?

A.$46,320

B.$67,107

C.$100,000

D.$144,870

E.$215,890

The FV factor on the Future Value of an Annuity table when n = 10 and i = 8% is 14.487. Future Value of an Annuity = Annuity * FV Factor Future Value of an Annuity = $10,000 * 14.487 = $144,870

Continue to order Get a quote

July 1, 2023

44) The figure above shows the production possibilities frontiers for the United Kingdom and France. What is the opportunity cost of one bushel of wheat in France?

A) 1/4 of a pound of fish

B) 4 pounds of fish

C) 1 pound of fish

D) 100 pounds of fish

E) 2 pounds of fish

45) The figure above shows the production possibilities frontiers for the United Kingdom and France. What is the opportunity cost of one bushel of wheat for the United Kingdom?

A) 1/4 of a pound of fish

B) 1/2 of a pound of fish

C) 1 pound of fish

D) 200 pounds of fish

E) 2 pounds of fish

46) The figure above shows the production possibilities frontiers for the United Kingdom and France. If the United Kingdom and France specialize and engage in trade, the United Kingdom will produce ________ and France will produce ________.

A) wheat; wheat

B) wheat; fish

C) fish; wheat

D) fish; fish

E) both wheat and fish; both wheat and fish

47) The figure above shows the production possibilities frontiers for the United Kingdom and France. If the United Kingdom and France specialize and engage in trade, the United Kingdom will export ________ and France will export ________.

A) wheat; wheat

B) wheat; fish

C) fish; wheat

D) fish; fish

E) nothing; nothing

48) What is gained when people engage in specialization and trade?

A) Specialization and trade allow people to consume outside their individual production possibilities frontiers.

B) Specialization and trade allow people to consume inside their production possibilities frontiers.

C) Specialization and trade allow people to consume at a point on their production possibilities frontiers.

D) Specialization and trade allow people to produce outside their individual production possibilities frontiers.

E) There are no gains from specialization and trade.

49) Gains from trade

A) occur when one party to the trade has an absolute advantage in both goods.

B) result in being able to consume beyond the trading individuals' production possibilities frontiers.

C) occur when people do not specialize.

D) occur when opportunity costs are equal.

E) always benefit one party but not the other party of any trade.

50) Consider the United States' production of soy beans and running shoes. If the United States has an absolute advantage in the production of both goods compared to China,

A) both countries can gain from trade.

B) only the United States can gain from trade.

C) only China can gain from trade.

D) each country will be able to produce at a point beyond its PPF.

E) only the United States will be able to operate beyond its PPF.

51) To achieve gains from trade, a country

A) needs to have an absolute advantage in the production of all goods.

B) specializes in the producing a good in which it has a lower opportunity cost.

C) must produce at a point beyond its PPF.

D) should produce at the midpoint of its PPF.

E) needs to have an absolute advantage in the production of at least one good.

52) Specialization and trade

A) does not benefit anyone.

B) allows nations to produce inside their individual production possibilities frontier.

C) allows nations to consume combinations of products that are outside their individual production possibilities frontier.

D) shifts the production possibilities frontier inward.

E) shifts the production possibilities frontier outward.

53) The United States is one of the richest nations in the world,

A) so it does not need to trade with poor nations in order to achieve any gains from trade.

B) so it might not have a comparative advantage in producing any goods.

C) but it can still benefit from specialization and trade.

D) so it must have a comparative advantage in the production of all goods.

E) so it must have an absolute advantage in the production of all goods.

July 1, 2023

44) The figure above shows the production possibilities frontiers for the United Kingdom and France. What is the opportunity cost of one bushel of wheat in France?

A) 1/4 of a pound of fish

B) 4 pounds of fish

C) 1 pound of fish

D) 100 pounds of fish

E) 2 pounds of fish

45) The figure above shows the production possibilities frontiers for the United Kingdom and France. What is the opportunity cost of one bushel of wheat for the United Kingdom?

A) 1/4 of a pound of fish

B) 1/2 of a pound of fish

C) 1 pound of fish

D) 200 pounds of fish

E) 2 pounds of fish

A) wheat; wheat

B) wheat; fish

C) fish; wheat

D) fish; fish

E) both wheat and fish; both wheat and fish

A) wheat; wheat

B) wheat; fish

C) fish; wheat

D) fish; fish

E) nothing; nothing

48) What is gained when people engage in specialization and trade?

A) Specialization and trade allow people to consume outside their individual production possibilities frontiers.

B) Specialization and trade allow people to consume inside their production possibilities frontiers.

C) Specialization and trade allow people to consume at a point on their production possibilities frontiers.

D) Specialization and trade allow people to produce outside their individual production possibilities frontiers.

E) There are no gains from specialization and trade.

49) Gains from trade

A) occur when one party to the trade has an absolute advantage in both goods.

B) result in being able to consume beyond the trading individuals' production possibilities frontiers.

C) occur when people do not specialize.

D) occur when opportunity costs are equal.

E) always benefit one party but not the other party of any trade.

50) Consider the United States' production of soy beans and running shoes. If the United States has an absolute advantage in the production of both goods compared to China,

A) both countries can gain from trade.

B) only the United States can gain from trade.

C) only China can gain from trade.

D) each country will be able to produce at a point beyond its PPF.

E) only the United States will be able to operate beyond its PPF.

51) To achieve gains from trade, a country

A) needs to have an absolute advantage in the production of all goods.

B) specializes in the producing a good in which it has a lower opportunity cost.

C) must produce at a point beyond its PPF.

D) should produce at the midpoint of its PPF.

E) needs to have an absolute advantage in the production of at least one good.

52) Specialization and trade

A) does not benefit anyone.

B) allows nations to produce inside their individual production possibilities frontier.

C) allows nations to consume combinations of products that are outside their individual production possibilities frontier.

D) shifts the production possibilities frontier inward.

E) shifts the production possibilities frontier outward.

53) The United States is one of the richest nations in the world,

A) so it does not need to trade with poor nations in order to achieve any gains from trade.

B) so it might not have a comparative advantage in producing any goods.

C) but it can still benefit from specialization and trade.

D) so it must have a comparative advantage in the production of all goods.

E) so it must have an absolute advantage in the production of all goods.

July 1, 2023

44) The figure above shows the production possibilities frontiers for the United Kingdom and France. What is the opportunity cost of one bushel of wheat in France?

A) 1/4 of a pound of fish

B) 4 pounds of fish

C) 1 pound of fish

D) 100 pounds of fish

E) 2 pounds of fish

45) The figure above shows the production possibilities frontiers for the United Kingdom and France. What is the opportunity cost of one bushel of wheat for the United Kingdom?

A) 1/4 of a pound of fish

B) 1/2 of a pound of fish

C) 1 pound of fish

D) 200 pounds of fish

E) 2 pounds of fish

A) wheat; wheat

B) wheat; fish

C) fish; wheat

D) fish; fish

E) both wheat and fish; both wheat and fish

A) wheat; wheat

B) wheat; fish

C) fish; wheat

D) fish; fish

E) nothing; nothing

48) What is gained when people engage in specialization and trade?

A) Specialization and trade allow people to consume outside their individual production possibilities frontiers.

B) Specialization and trade allow people to consume inside their production possibilities frontiers.

C) Specialization and trade allow people to consume at a point on their production possibilities frontiers.

D) Specialization and trade allow people to produce outside their individual production possibilities frontiers.

E) There are no gains from specialization and trade.

49) Gains from trade

A) occur when one party to the trade has an absolute advantage in both goods.

B) result in being able to consume beyond the trading individuals' production possibilities frontiers.

C) occur when people do not specialize.

D) occur when opportunity costs are equal.

E) always benefit one party but not the other party of any trade.

50) Consider the United States' production of soy beans and running shoes. If the United States has an absolute advantage in the production of both goods compared to China,

A) both countries can gain from trade.

B) only the United States can gain from trade.

C) only China can gain from trade.

D) each country will be able to produce at a point beyond its PPF.

E) only the United States will be able to operate beyond its PPF.

51) To achieve gains from trade, a country

A) needs to have an absolute advantage in the production of all goods.

B) specializes in the producing a good in which it has a lower opportunity cost.

C) must produce at a point beyond its PPF.

D) should produce at the midpoint of its PPF.

E) needs to have an absolute advantage in the production of at least one good.

52) Specialization and trade

A) does not benefit anyone.

B) allows nations to produce inside their individual production possibilities frontier.

C) allows nations to consume combinations of products that are outside their individual production possibilities frontier.

D) shifts the production possibilities frontier inward.

E) shifts the production possibilities frontier outward.

53) The United States is one of the richest nations in the world,

A) so it does not need to trade with poor nations in order to achieve any gains from trade.

B) so it might not have a comparative advantage in producing any goods.

C) but it can still benefit from specialization and trade.

D) so it must have a comparative advantage in the production of all goods.

E) so it must have an absolute advantage in the production of all goods.

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Question : 31.Present Value of 1 Periods3%4%5%6%7%8%9%10%12% 30.91510.88900.86380.83960.81630.79380.77220.75130.7118 40.88850.85480.82270.79210.76290.73500.70840.68300.6355 : 1258198

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