Description Usage Arguments Author(s) Source Examples

Compute the final expected value
of an *n*-payment annuity, with payments of 1 unit each made at
the end of every year (annuity-immediate), valued at the rate *X*,
using the estimated moments of the beta distribution.

1 | ```
FV_post_beta_kmom(data,years)
``` |

`data` |
A vector of interest rates. |

`years` |
The number of years of the income. Default is 10 years. |

Salvador Cruz Rambaud, Fabrizio Maturo, Ana María Sánchez Pérez

Cruz Rambaud, S.; Maturo, F. and Sánchez Pérez A. M. (2015):
“Approach of the value of an annuity when non-central moments of the capitalization factor are known:
an R application with interest rates following normal and beta distributions”. *Ratio Mathematica*, 28(1),
pp. 15-30. doi: 10.23755/rm.v28i1.25.

1 2 3 4 5 6 7 8 | ```
# example 1
data=c(0.00,-0.05,-0.05,-0.06,-0.06,0.02,-0.06,-0.05,-0.04,-0.05,
-0.03,-0.06,0.04,-0.05,-0.08,-0.05,-0.12,-0.03,-0.05,-0.04,-0.06)
FV_post_beta_kmom(data,8)
# example 2
data<-rnorm(n=200,m=0.075,sd=0.2)
FV_post_beta_kmom(data,8)
``` |

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