A family of Microsoft spreadsheet software with tools for analyzing, charting, and communicating data.
Hi. I believe the nature of this particular "bad investment" problem has no solution. It's just the way the mathematics works out.
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I am getting #NUM error on one XIRR calculation for a series of dates (formatted as dates) and dollars invested and returned (formatted as currency). I'm using the same methodology for a few other sets of dates and dollars and XIRR is working.
A family of Microsoft spreadsheet software with tools for analyzing, charting, and communicating data.
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Hi. I believe the nature of this particular "bad investment" problem has no solution. It's just the way the mathematics works out.
Here are the numbers:
| Amount invested | 8-Jul-14 | ($150,360) | |
|---|---|---|---|
| Capital call | 15-Feb-18 | ($216) | |
| 12-Nov-18 | ($749) | ||
| #1 | 8-Jul-15 | $768 | |
| #2 | 6-Oct-15 | $3,166.80 | |
| #3 | 1-Dec-15 | $1,804.32 | |
| #4 | 9-Feb-16 | $1,023.36 | |
| #5 | 10-Feb-16 | $870.00 | |
| #6 | 23-Mar-16 | $964.32 | |
| #7 | 21-Apr-16 | $1,020.00 | |
| #8 | 18-May-16 | $876.00 | |
| #9 | 21-Jun-16 | $1,023.24 | |
| #10 | 14-Jul-16 | $1,020.00 | |
| #11 | 16-Aug-16 | $1,020.00 | |
| #12 | 20-Aug-16 | $1,020.00 | |
| #13 | 24-Oct-16 | $1,020.00 | |
| #14 | 6-Dec-16 | $1,020.00 | |
| #15 | 28-Dec-16 | $1,032.00 | |
| #16 | 6-Feb-17 | $1,032.00 | |
| Total distribution | $18,680 | #NUM! |
Formula is
=XIRR(E3:E21,D3:D21)
Date cells are formatted as dates and the dollar amount cells are formatted as currency. The answer should be something like -80%. I tried inputting a guess (-0.8) and that did not work.
We need to see the data and the formula. Also, explain the numbers; use terms like initial balance, deposits, withdrawals, and final balance.
You might get #NUM because you need to provide a "guess" (3rd parameter). But if your data are real-world numbers, that is unlikely.
More likely: you are getting #NUM because your cash flow model is incorrect. Some common mistakes: (1) failing to use signed cash flows; (2) using periodic balances instead of cash flows per se (except for the first and last values); and (3) failing to include the final balance in the last value.