150% Annuity Table for periods rounded to 4 digits

% <-- Int. Rate
<-- # of Periods
<-- Round To

---

Calculate v²⁸

vn  =	1
	(1 + i)n

v28  =	1
	(1 + 1.5)28

v28  =	1
	(2.5)28

v28  =	1
	138777878078.14

v²⁸ = 0.0000

Calculate (1 + i)²⁸
(1 + i)²⁸ = (1 + 1.5)²⁸
(1 + i)²⁸ = (2.5)²⁸
(1 + i)²⁸ = 138,777,878,078.1446

Calculate d:

d  =	i
	1 + i

d  =	1.5
	1 + 2.5

d  =	1.5
	2.5

d = 0.6

Calculate a_28|

an|  =	1 - vn
	i

With n = 28 and i = 1.5, we get:

a28|  =	1 - v28
	1.5

We know from above that v²⁸ = 0.0000, so we get

a28|  =	1 - 0
	1.5

a28|  =	1
	1.5

a_28| = 0.6667

Calculate s_28|

sn|  =	(1 + i)n - 1
	i

With n = 28 and i = 1.5, we get:

s28|  =	(1 + i)28 - 1
	1.5

We know from above that (1 + i)²⁸ = 138,777,878,078.1446, so we get

s28|  =	138777878078.14 - 1
	1.5

s28|  =	138777878077.14
	1.5

s_28| = 92,518,585,384.7631

Calculate ä_28|

an|  =	1 - vn
	d

With n = 28 and d = 0.6, we get:

ä28|  =	1 - v28
	0.6

We know from above that v²⁸ = 0.0000, so we get

ä28|  =	1 - 0
	0.6

ä28|  =	1
	0.6

ä_28| = 1.6667

Calculate s_28|

We know from above that (1 + i)²⁸ = 138,777,878,078.1446 and d = 0.6, so we get

s28|  =	138777878078.14 - 1
	0.6

s28|  =	138777878077.14
	0.6

s_28| = 231296463461.91

Calculate the accumulated value using the force of interest δ

a(t)=e^p where p is denoted below
p = ₀∫ⁿδ_tdt
Integrating, we get e^δ(t)

Evaluate at t = 28 and a force of interest of 150%

a(28) = e^{1.5 x 28}
a(28) = e⁴²
a(28) = 1.7392749415205E+18

Using 150% interest rate

Calculate the various interest measurements

Compound Interest Function Values at 150%

n	vn	(1 + i)n	d	an|	sn|	ä28|	s28|	δn	Math

Final Answer

You have 2 free calculationss remaining

---

Compound Interest and Annuity Table Calculator Video

Tags:

• annuity
• compound interest
• force of interest
• interest
• present value

Add This Calculator To Your Website