Although appealing to more refined tastes, art as a collectible has not always performed so profitably. During 2003, a sculpture was sold at auction for a price of $10,303,500. Unfortunately for the previous owner, he had purchased it in 1999 at a price of $12,384,500. What was his annual rate of return on this sculpture?
F | = | P*(1+i)^n | Where, | |||||||
$ 10,303,500 | = | 12,384,500*(1+i)^4 | P | Cost of Sclupture | $ 12,384,500 | |||||
0.832 | = | (1+i)^4 | F | Sale proceeds of sclupture | $ 10,303,500 | |||||
(0.832)^(1/4) | = | 1+i | i | Annual rate of return | ? | |||||
0.9551 | = | 1+i | n | Life in Years(from 1999 to 2003) | 4 | |||||
i | = | -0.0449 | ||||||||
or, | ||||||||||
Annual Rate of return is | -4.49% |
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