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Understanding my HL investment overview - gains and losses

Lois_and_CK
Posts: 584 Forumite


I opened a SIPP in March this year.
In the Gain/Loss column it says £4,594 and the percentage is 14.15% (gain). Does this mean that, since March, my investments have returned 14.15% in total?
I'm confused with the equivalent information in my husband's SIPP, which has been running for a couple of years. His gain is £7,284 / 22.34%. Does this mean his investment has returned 22.34% over the three years it's been open? How do I work out the yearly return? Is it a case of dividing 22.34% by 3? So 7.45% return per year? Or does it not work like that?
I'm pretty sure I've misunderstood this somewhere along the line...
In the Gain/Loss column it says £4,594 and the percentage is 14.15% (gain). Does this mean that, since March, my investments have returned 14.15% in total?
I'm confused with the equivalent information in my husband's SIPP, which has been running for a couple of years. His gain is £7,284 / 22.34%. Does this mean his investment has returned 22.34% over the three years it's been open? How do I work out the yearly return? Is it a case of dividing 22.34% by 3? So 7.45% return per year? Or does it not work like that?
I'm pretty sure I've misunderstood this somewhere along the line...
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Comments
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Lois_and_CK wrote: »In the Gain/Loss column it says £4,594 and the percentage is 14.15% (gain). Does this mean that, since March, my investments have returned 14.15% in total?
YesLois_and_CK wrote: »I'm confused with the equivalent information in my husband's SIPP, which has been running for a couple of years. His gain is £7,284 / 22.34%. Does this mean his investment has returned 22.34% over the three years it's been open? How do I work out the yearly return? Is it a case of dividing 22.34% by 3? So 7.45% return per year? Or does it not work like that?
It might have gone up 50% in year 1, then down 30% in year 2, then back up in year 3.
You cant work out yearly return from todays figure0 -
Thanks for your reply.
I'm still a bit confused! If my total return of 14.15% is over five months (since March), I don't understand how my husband's return is just over one day.0 -
The total return number you're looking at when you log in today is the difference between what your investment is worth now, today, and how much you paid for it when you bought it, when ever that was.
When you bought it has no relevance to the simple total return value you're talking about. That number is simply showing you how much more (or less) the market values your investment above (or below) what you paid for it.
Only when you start looking to calculate time based metrics, such as average annual return, does 'when you bought it' become important.'We don't need to be smarter than the rest; we need to be more disciplined than the rest.' - WB0 -
Ohh ok, thanks - I get what you mean now! I'm not usually this dim :-)
So to get average annual returns, how do you go about that?0 -
The simplest way is to count the number of days you've held the investment and divide that number of days by 365.25 (days in a year)
Then use that number, whatever it is, to divide your total return.
Example, 22.34% total return, investment held for 1096 days,
22.34 / (1096/365.25) = 7.44% Average Annual Return'We don't need to be smarter than the rest; we need to be more disciplined than the rest.' - WB0 -
Thank you, much appreciated.0
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The strictly correct calculation for your annual return is to take one plus your total return and raise it to the power of one divided by the number of years, and subtract the one.
E.g. the three year return is (122.34%) ^ (1/3) - 1 = 6.9%.
This is because returns, like interest, are compounded. And something that returns 14% over two years is not as good as something that returns 7% over one year (and again the next year).
But for short time scales, dividing by number of years is not a bad approximation if you struggle with the above calculation.0 -
Thank you Malthusian!0
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Have they ceased teaching basic arithmetic? fj
Only kidding, but it's not exactly rocket science now is it.0 -
No, it's not rocket science. Investing and maths don't come easily to me. I'm still learning, hence the questions. But thanks for making me feel stupid.0
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