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| Trucking <majimbo88[at]yahoo.com> wrote: - quote - > What I'm trying to do is to use the interest I get and at the same
Yes.> time, maintain the value of my initial investment. > If the annual interest rate of my $100,000 CD is at 6%, inflation is > at 4%. If I just spend 2% of my interest and reinvest the remaining > 4%, wouldn't I retain the value of that $100k 10 years from now? -- Ron |
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#2
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| - quote - > The current inflation rate is about 2.2%, YMMV, so a 6% CD will actually
What I'm trying to do is to use the interest I get and at the same> give you 3.8% after inflation. I wouldn't bother to calculate out 10 > years because the inflation rate can vary. time, maintain the value of my initial investment. If the annual interest rate of my $100,000 CD is at 6%, inflation is at 4%. If I just spend 2% of my interest and reinvest the remaining 4%, wouldn't I retain the value of that $100k 10 years from now? |
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#1
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| Trucking <majimbo88[at]yahoo.com> wrote: - quote - > I'm a bit new at this. How do you determine the purchasing power of
The current inflation rate is about 2.2%, YMMV, so a 6% CD will actually> US dollar 10 years from now? Here's the scenario. What if I buy > $100,000 in CD, with interest rate of 6%, term is 10 years. > For simplicity, let's leave out taxes. Annual interest should be > $6,000. In 10 years, you've accumulated $60,000 interest from your > $100,000 investment. 10 years from now, purchasing power of that > $100k is weaker than when you left it. I figure, if you calculate all > these factor it would give me a clear indication at how much I'm > actually getting. give you 3.8% after inflation. I wouldn't bother to calculate out 10 years because the inflation rate can vary. -- Ron |
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| majimbo88[at]yahoo.com (Trucking) writes: - quote - > I'm a bit new at this. How do you determine the purchasing power of
If you're letting the interest accumulate in the CD, you'll> US dollar 10 years from now? Here's the scenario. What if I buy > $100,000 in CD, with interest rate of 6%, term is 10 years. > For simplicity, let's leave out taxes. Annual interest should be > $6,000. In 10 years, you've accumulated $60,000 interest from your > $100,000 investment. actually end up with more than $60,000 of interest due to compounding. The amount in the CD at the end will be $100,000 * (1 + 0.06)^10 = $179,085 meaning $79,085 in interest. - quote - > 10 years from now, purchasing power of that
You have to make some assumption about the inflation rate.> $100k is weaker than when you left it. I figure, if you calculate all > these factor it would give me a clear indication at how much I'm > actually getting. If you assume an inflation rate of, say, 4%, then $1 ten years from now is worth $1/(1 + 0.04)^10 = $0.676 in today's dollars. So you multiply a final CD value of $179,085 in future dollars by the $0.676 that an inflation-adjusted future dollar is worth today, and you find out that ten years from now your CD is worth what $179,085 * 0.676 = $121,061 is today. So adjusting for inflation, your "real" interest was $21,061 even though your nominal interest was $79,085. The equation for the real interest rate in terms of the nominal rate and the assumed inflation rate is: 1 + Rn Rr = -------------- - 1 1 + i where Rr = real interest rate Rn = nominal interest rate i = inflation rate In the current example, Rr = (1 + 0.06)/(1 + 0.04) - 1 = 0.0192 = 1.92% And not surprisingly $100,000 * (1 + 0.0192)^10 = $120,947 [the reason it didn't come to $121,061 is because 0.0192 is a rounded-off number. Use a more exact number and you'll recover $121,061 exactly.] -- Rich Carreiro rlcarr[at]animato.arlington.ma.us |
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#-1
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| I'm a bit new at this. How do you determine the purchasing power of US dollar 10 years from now? Here's the scenario. What if I buy $100,000 in CD, with interest rate of 6%, term is 10 years. For simplicity, let's leave out taxes. Annual interest should be $6,000. In 10 years, you've accumulated $60,000 interest from your $100,000 investment. 10 years from now, purchasing power of that $100k is weaker than when you left it. I figure, if you calculate all these factor it would give me a clear indication at how much I'm actually getting. |
| Tags |
| determine, dollar, years |
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