2%的复利系数表

复利现值系数表什么是复利现值系数？复利现值系数是一个用于计算未来现金流价值的工具。

它基于假设，在一定的利率下，将来的现金流量会以复利的方式增长或减少。

通过使用复利现值系数，我们可以将未来的现金流量折算为今天的价值。

如何计算复利现值系数？复利现值系数（Present Value Factor，PVF）的计算取决于利率和时间。

下面给出了在不同利率和时间下计算复利现值系数的公式：计算公式PVF = 1 / (1 + r)^n其中，•PVF: 复利现值系数•r: 利率•n: 时间复利现值系数表下面是一个复利现值系数表的示例，为了方便计算，我们假设利率从1%到10%，时间从1年到30年。

时间（年）利率1%利率2%利率3%利率4%利率5%利率6%利率7%利率8%利率9%利率10%10.99010.98040.97090.96150.95240.94340.93460.92590.91740.909120.98030.96120.94260.92460.90700.88990.87310.85680.84070.824730.97060.94230.91510.88900.86460.84160.81990.79950.78040.762940.96100.92340.88850.85480.82270.79210.76290.73500.70850.683050.95140.90480.86380.82050.78350.74730.71180.67760.64460.612960.94190.88640.83930.78700.74590.70630.66830.63180.59690.563470.93240.86810.81590.75480.70930.66510.62270.58220.54360.506980.92300.84990.79340.72280.67300.62890.58680.54670.50850.472390.91360.83190.77190.69190.63750.59460.55340.51420.47690.4416100.90480.81400.75120.66150.60370.55970.51720.47670.43790.4008110.80.70.70.60.50.50.40.40.40.3960963315322709256849447058677120.88740.77870.71270.60420.53910.49320.45430.41520.37840.3377130.87880.76130.69470.57650.50820.46250.42380.38670.35090.3097140.87040.74400.67760.54990.47830.43330.39400.35910.32440.2836150.86200.72690.66140.52360.44940.40570.36500.33230.29870.2593160.85380.70990.64600.49740.42150.37960.33690.30620.27400.2369170.84570.69300.63140.47150.39450.35490.30950.28100.25010.2162180.83750.67630.61770.44580.36850.33170.28290.25650.22690.1971190.82960.65970.60460.42020.34340.30990.25710.23260.20440.1797200.82170.64320.59230.39490.31920.28930.23210.20930.18260.1640210.81390.62680.58070.36970.29590.26990.20790.18670.16140.1488220.80620.61060.56970.34480.27350.25170.18450.16470.14170.1342230.79860.59440.55940.32010.25200.23450.16190.14330.12250.1202240.79110.57840.54960.29560.23140.21840.14010.12240.10480.1066250.78370.56240.54040.27130.21170.20330.11910.10210.08820.0935260.70.50.50.20.10.10.00.00.00.0764465316473928890988823729809270.76910.53080.52330.22350.17480.17550.07930.06300.05880.0686280.76190.51520.51550.19990.15760.16280.06040.04420.04580.0568290.75480.49970.50810.17660.14120.15080.04220.02600.03400.0452300.74780.48430.50110.15350.12570.13960.02460.00830.02340.0339应用示例假设你有一笔未来将收到的现金流，而你想要将这些现金流的价值折算为今天的价值。

TABLE C-10 Discrete Compounding; i = 7%
Engineering Economy, Fifteenth Edition William G. Sullivan • Elin M. Wicks • C. Patrick Koelling
Copyright ©2012, ©2009 by Pearson Education, Inc. All rights reserved.
TABLE C-1 Discrete Compounding; i = 1/4%
Engineering Economy, Fifteenth Edition William G. Sullivan • Elin M. Wicks • C. Patrick Koelling
Copyright ©2012, ©2009 by Pearson Education, Inc. All rights reserved.
TABLE C-11 Discrete Compounding; i = 8%
Engineering Economy, Fifteenth Edition William G. Sullivan • Elin M. Wicks • C. Patrick Koelling
Copyright ©2012, ©2009 by Pearson Education, Inc. All rights reserved.
TABLE C-2 Discrete Compounding; i = 1/2%
Engineering Economy, Fifteenth Edition William G. Sullivan • Elin M. Wicks • C. Patrick Koelling

复利终值系数是计算在一定利率下，经过若干期后本金与利息的总和与原本金的比值。该文档详细列出了从1%到10%的年利率，在1至30期（以及40和50期）内的复利终值系数。例如，在1%的年利率下，1期后的复利终值系数为1.01，2期后为1.02，以此类推，直到30期后的1.348，甚至40期后的89和50期后的1.654。同样，文档也列出了其他利率如2%、3%、4%、5%、6%、7%、8%、9%和10%在各期数下的复利终值系数。这些数值对于理解和计算复利的影响非常有用，特别是在金融投资和长期储蓄规划中。通过查阅此表，投资者可以快速了解在不同利率和期数下，其投资将会增长到何种程度。

复利终值系数表
复利终值系数表是指根据不同的投资期限，每年以相同比例获得投资回报的情况下，计算出来投资期限届满时，本金及其所获得的累计利息的总额占原始投资本金的比例。

此表中的数字就是复利终值系数，它代表了投资期限届满时，本金及其所获得的累计利息的总额占原始投资本金的比例。

比如，在10年期内每年以10%的投资回报，复利终值系数是2.59，也就是说：投资期限届满时，本金及其所获得的累计利息的总额，占原始投资本金的259%。