How do I use logorithms and exponenents to solve a Time-Value-of-Money problems using only a PVA table and Cal - solve for rate on an annuity
The table shows the value of the pension
is the interest rate on one axis
and the number of periods in the other axis.
A year ago, during the course of my finances, I have a way to get the value of "interest rates from the table" to calculate the missing "directly from the interest rate differential"
For example, if the increases are 1:10 of one percent, so I knew a way to solve the increases were too "inside".
I remember, as if jumping from 5 to 5.5 Table PVA for 6 to 6.5, etc. ..
I knew a way to solve the 6.3 logarithms.
Tonite I'm going to do, but I would ask here and see if someone knows how to (I found that my public university prestigeFinance 4000-level classes, my classmates, who were incompetent at math)
My formula was something like "6 At least 5" or I'll take the ln of the difference.
I take adderall for ADD, and this relates to reward my limbic system response when I asked questions on Yahoo Answers, who said
Saturday, February 13, 2010
Solve For Rate On An Annuity How Do I Use Logorithms And Exponenents To Solve A Time-Value-of-Money Problems Using Only A PVA Table And Cal
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1 comments:
I noticed that some of your questions are very complex and a plausible answer. Number two: We believe that if we really knew math. His words were misspelled, how can we, both the bad words (logorithms and exponenents), if you know to explain the math? Here's the "correct spelling: logarithms and exponents). Now to answer your question, it is a logarithm to the base in W / 3AXIS mentioned variables.
Future Value:
If you invest $ 1 today at an interest rate of 12 percent annual increase to $ 1.12000 at the end of the year to $ 1.25440 at the end of two years, $ 1.40493 at the end of three years, and so one after another, after the formula:
Fn, P = (1 + r) n
Where:
Fn = value accumulation or the future
P = an investment of time todAY
r = interest rate per period
n = number of periods from today
The level of FN is the future value of actual payment, P, R compound in percent per period for n periods.
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