What regular savings, increasing every year to reach goal
On Thursday, April 4, 2013 2:19:41 PM UTC-5, joeu2004 wrote:
"Michael Marshall" wrote:
joeu2004 Wrote:
For the terms above, I used Goal Seek to determine that the initial
payment is about 4348.97, and the last payment is about 6200.59.
Note: I assume that the investment growth rate of 4% is an annual
yield when compounded monthly (the payment frequency). In other
words, the monthly growth rate is (1+4%)^(1/12)-1.
[....]
Are you sure you didn't make a typo because I am getting an initial amount
of �4328.97
No typo. The difference is explained in the footnote above.
Since I assume the investment growth rate is an annual yield (compounded
rate), the monthly growth rate is (1+4%)^(1/12)-1.
Apparently, "you" (tadPMT from tadxl.com) use a monthly growth rate of
4%/12.
The latter is incorrect because it results in an annual yield of about
4.0742% = (1+4%/12)^12-1.
tadPMT and other TVM functions in TADXL accept a nominal rate that is then turned into an effective annual yield depending on compounding periods.
If 4% was to be the annual effective yield, then you would have to get the nominal rate to be used in tadPMT function
And now that I use tadNOMINAL(4%, 1/12) to get the nominal rate, tadPMT reports a monthly payment of £4,348.97
=tadPMT ( tadNOMINAL(4%, 1/12) , 3%, 0%, 12*12+7, 0, 1000000, 1, 0, 1/12, 1/12, 1, 12 )
Gives a monthly payment of £4,348.97
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