Explain, Engineering Econ TABLE C-13 Discrete Compounding; i = 10%Single PaymentN12345567890 H2BAS SEKRE10111213141516171819202122232425303540455060Compound PresentWorthAmountFactorFactor80To Find FGiven PF/P1.10001.21001.33101.46411.61051.77161.94872.14362.35792.59372.85313.13843.45233.79754.17724.59505.05455.55996.11596.72757.40028.14038.95439.849710.8347304.48162048.4002100 13780.61238017.449428.102445.259372.8905117.3909"Less than 0.0001.To Find PGiven FP/F0.90910.82640.75130.68300.62090.56450.51320.46650.42410.38550.35050.31860.28970.26330.23940.21760.19780.17990.16350.14860.13510.12280.11170.10150.09230.05730.03560.02210.01370.00850.00330.00050.0001CompoundAmountFactorTo Find FGiven AF/A1.00002.10003.31004.64106.10517.71569.487211.435913.579515.937418.531221.384324.522727.975031.772535.949740.544745.599251.159157.275064.002571.402779.543088.497398.3471164.4940271.0244442.5926718.90481163.90853034.816420474.0021137796.1234Uniform SeriesPresentWorthFactorTo Find PGiven AP/A0.90911.73552.48693.16993.79084.35534.86845.33495.75906.14466.49516.81377.10347.36677.60617.82378.02168.20148.36498.51368.64878.77158.88328.98479.07709.42699.64429.77919.86289.91489.96729.99519.999310.0000SinkingFundFactorTo Find AGiven FA/F1.00000.47620.30210.21550.16380.12960.10540.08740.07360.06270.05400.04680.04080.03570.03150.02780.02470.02190.01950.01750.01560.01400.01260.01130.01020.00610.00370.00230.00140.00090.0003aaCapitalRecoveryFactorTo Find AGiven PA/P1.10000.57620.40210.31550.26380.22960.20540.18740.17360.16270.15400.14680.14080.13570.13150.12780.12470.12190.11950.11750.11560.11400.11260.11130.11020.10610.10370.10230.10140.10090.10030.10000.10000.1000Uniform GradientGradientGradientPresent Worth Uniform SeriesFactorTo Find AGiven GA/GFactorTo Find PGiven GP/G0.0000.8262.3294.3786.8629.68412.76316.02919.42222.89126.39629.90133.37736.80140.15243.41646.58249.64052.58355.40758.11060.68963.14665.48167.69677.07783.98788.95392.45494.88997.70199.56199.9200.00000.47620.93661.38121.81012.22362.62163.00453.37243.72554.06414.38844.69884.99555.27895.54935.80716.05266.28616.50816.71896.91897.10857.28817.45808.17628.70869.09629.37409.57049.80239.96099.9927N1234567910PARAS PARAS 42 28811121314151617181920212223242530354045506080100 Consider a geometric series of cash flows that beginsat time 5 with a cash flow of $5,000. Cash flows inthis series will increase by 7% each period. There area total of nine cash flows in this series. What is thefuture equivalent of this cash flow series at time = 20if the interest rate is 10% per period?

We have, Cash flow time 5 is $ 5000 Annual growth in cash flow ia 7% Number in cash flows is 9…

Consider a geometric series of cash flows that begins at time 5 with a cash flow of $5,000. Cash flows in this series will increase by 7% each period. There are a total of nine cash flows in this series. What is the future equivalent of this cash flow series at time = 20 if the interest rate is 10% per period?

Consider a geometric series of cash flows that begins at time 5 with a cash flow of $5,000. Cash flows in this series will increase by 7% each period. There are a total of nine cash flows in this series. What is the future equivalent of this cash flow series at time = 20 if the interest rate is 10% per period?

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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