问题如下图：
选项：
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解释：
以3%年化连续复利用pv＊（1+3%）^4=Fv为什么不对
NO.PZ2017092702000007 问题如下 Given a €1,000,000 investment for four years with a stateannurate of 3% compouncontinuously, the fferenin its interest earnings comparewith the same investment compounily is closest to: A.€1. B.€6. C.€455. B is correct. The fferenbetween continuous compounng anily compounng is€127,496.85 – €127,491.29 = €5.56, or ≈ €6, shown in the following calculations. With continuous compounng, the investment earns (where PV is present value) PVersN - PV = €1,000,000e0.03(4) – €1,000,000= €1,127,496.85 – €1,000,000 = €127,496.85 With ily compounng, the investment earns: €1,000,000(1 + 0.03/365)^365(4) – €1,000,000 = €1,127,491.29 – €1,000,000 = €127,491.29.根据不同的计息频率来计算两个利息。第一个是“.... compouncontinuously”，第二个是“ compounily”，分别计算出利息后做差即可。 我ily算出来是12.74%，连续复利是e的0.003*4=4.4228不知道哪里有问题。。。
NO.PZ2017092702000007 问题如下 Given a €1,000,000 investment for four years with a stateannurate of 3% compouncontinuously, the fferenin its interest earnings comparewith the same investment compounily is closest to: A.€1. B.€6. C.€455. B is correct. The fferenbetween continuous compounng anily compounng is€127,496.85 – €127,491.29 = €5.56, or ≈ €6, shown in the following calculations. With continuous compounng, the investment earns (where PV is present value) PVersN - PV = €1,000,000e0.03(4) – €1,000,000= €1,127,496.85 – €1,000,000 = €127,496.85 With ily compounng, the investment earns: €1,000,000(1 + 0.03/365)^365(4) – €1,000,000 = €1,127,491.29 – €1,000,000 = €127,491.29.根据不同的计息频率来计算两个利息。第一个是“.... compouncontinuously”，第二个是“ compounily”，分别计算出利息后做差即可。 老师，compounng continuously求fv，用计算机是不是n=4, i/y=3, pv=1,000,000 ,pmt=0, cpt fv?
NO.PZ2017092702000007 问题如下 Given a €1,000,000 investment for four years with a stateannurate of 3% compouncontinuously, the fferenin its interest earnings comparewith the same investment compounily is closest to: A.€1. B.€6. C.€455. B is correct. The fferenbetween continuous compounng anily compounng is€127,496.85 – €127,491.29 = €5.56, or ≈ €6, shown in the following calculations. With continuous compounng, the investment earns (where PV is present value) PVersN - PV = €1,000,000e0.03(4) – €1,000,000= €1,127,496.85 – €1,000,000 = €127,496.85 With ily compounng, the investment earns: €1,000,000(1 + 0.03/365)^365(4) – €1,000,000 = €1,127,491.29 – €1,000,000 = €127,491.29.根据不同的计息频率来计算两个利息。第一个是“.... compouncontinuously”，第二个是“ compounily”，分别计算出利息后做差即可。 compounily 计算器怎么按呢
NO.PZ2017092702000007 问题如下 Given a €1,000,000 investment for four years with a stateannurate of 3% compouncontinuously, the fferenin its interest earnings comparewith the same investment compounily is closest to: A.€1. B.€6. C.€455. B is correct. The fferenbetween continuous compounng anily compounng is€127,496.85 – €127,491.29 = €5.56, or ≈ €6, shown in the following calculations. With continuous compounng, the investment earns (where PV is present value) PVersN - PV = €1,000,000e0.03(4) – €1,000,000= €1,127,496.85 – €1,000,000 = €127,496.85 With ily compounng, the investment earns: €1,000,000(1 + 0.03/365)^365(4) – €1,000,000 = €1,127,491.29 – €1,000,000 = €127,491.29.根据不同的计息频率来计算两个利息。第一个是“.... compouncontinuously”，第二个是“ compounily”，分别计算出利息后做差即可。 請問1,000,000e0.03(4)， 計算器如何按？謝謝
NO.PZ2017092702000007问题如下Given a €1,000,000 investment for four years with a stateannurate of 3% compouncontinuously, the fferenin its interest earnings comparewith the same investment compounily is closest to:A.€1.B.€6.C.€455. B is correct. The fferenbetween continuous compounng anily compounng is€127,496.85 – €127,491.29 = €5.56, or ≈ €6, shown in the following calculations. With continuous compounng, the investment earns (where PV is present value) PVersN - PV = €1,000,000e0.03(4) – €1,000,000= €1,127,496.85 – €1,000,000 = €127,496.85 With ily compounng, the investment earns: €1,000,000(1 + 0.03/365)^365(4) – €1,000,000 = €1,127,491.29 – €1,000,000 = €127,491.29.根据不同的计息频率来计算两个利息。第一个是“.... compouncontinuously”，第二个是“ compounily”，分别计算出利息后做差即可。 老师，请问这道题直接用两种情况的FV相减，也可以对吗？从而简化步骤
