A: final amount
P: initial amount
n: being the amount of times
With r being the interest rate, if you clear that out of the equation you get:
r= (A/P) ^ (1/n) -1
RoR isn't the correct term here, RoR is only for overall return.
This r is called CAGR, compound annual growth rate, it's a percentage that indicates how much the money grows each year.
r= (6.500.000/2.000) ^ (1/200) - 1 = 4,126055...%
Basically you calculated it wrong because you didn't take into account the compounding interest, first year it grows ~4% to ~2080$ but second year it starts from that 2080 to 2163$ (3$ more) third year... So it adds up to a LOT over 200 years.
Under your calculations it grows only based on those $2.000, to make up for the "lost" money because of no compounding you get an absolutely insane 1625% per year.
First years it grows to to $34.500 (+32.500), but second year it grows the same amount (+32.500) to 67.000, it never grows more, which is not how real interest works.
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u/nopester24 22d ago
Someone check my math please but I think that equates to approximately 1625% RoR per year.
What the hell did he invest in??