RESUMEN : VALOR de una RENTA DISCRETA ARITMÉTICA

PostPagable

Definición

Fórmula

Nombre

Relaciones

Temporal :

V. act, inmediata

( V0)n | i

=

Σs1,n[C+d(s-1)](1+i)-s

(C+d/i+d·n) an | i - d·n / i

A(C;d) n | i

d > - C / (n-1)

V. act, diferida k per.

k /( V0)n | i

=

Σs1,n[C+d(s-1)](1+i)-(k+s)

(1+i)-k · A(C;d)n | i

k / A(C;d) n | i

··················

V. fin, inmediata

( Vn)n | i

=

Σs1,n[C+d(s-1)](1+i)n-s

(1+i)n · A(C;d)n | i

S(C;d) n | i

(1+i) n·A(C;d)n | i

V. fin, anticipada h per.

h /( Vn)n | i

=

Σs1,n[C+d(s-1)](1+i)h+n-s

(1+i) n+h · A(C;d)n | i

h / S(C;d) n | i

(1+i) h+n·A(C;d)n | i

Perpetua :

V. act, inmediata

( V0)∞ | i

=

Σs1,∞[C+d(s-1)](1+i)-s

(C+d/i) / i

A(C;d) ∞ | i

(C+d/i) a∞ | i

V. act, diferida k per.

k /( V0)∞ | i

=

Σs1,∞[C+d(s-1)](1+i)-(k+s)

(1+i)-k · A(C;d)∞ | i

k / A(C;d) ∞ | i

··················

PrePagable

Definición

Fórmula

Nombre

Relaciones

Temporal :

V. act, inmediata

( ··V0)n | i

=

Σs1,n[C+d(s-1)](1+i)-(s-1)

(1+i) · A(C;d)n | i

··A(C;d) n | i

··················

V. act, diferida k per.

k /( ··V0)n | i

=

Σs1,n[C+d(s-1)](1+i)-(k+s-1)

(1+i)-k ···A(C;d)n | i

k / ··A(C;d) n | i

(1+i)-k+1·A(C;d)n | i

V. fin, inmediata

( ··Vn)n | i

=

Σs1,n[C+d(s-1)](1+i)n-(s-1)

(1+i) n ···A(C;d)n | i

··S(C;d) n | i

(1+i) n+1·A(C;d)n | i

V. fin, anticipada h per.

h /( ··Vn)n | i

=

Σs1,n[C+d(s-1)](1+i)h+n-(s-1)

(1+i) h+n ···A(C;d)n | i

h / ··S(C;d) n | i

(1+i) h+n+1·A(C;d)n | i

Perpetua :

V. act, inmediata

( ··V0)∞ | i

=

Σs1,∞[C+d(s-1)](1+i)-(s-1)

(1+i) · A(C;d)∞ | i

··A(C;d) ∞ | i

(C+d/i) ··a∞ | i

V. act, diferida k per.

k /( ··V0)∞ | i

=

Σs1,∞[C+d(s-1)](1+i)-(k+s-1)

(1+i)-k ···A(C;d)∞ | i

k / ··A(C;d) ∞ | i

(1+i)-k+1 ·A(C;d)∞ | i