Final answer:
Since Computer A has a precisely engineered lifetime of exactly 10 years, typical statistical methods like exponential decay models don't apply. More information regarding its current age, based on condition and performance, is needed to calculate its purchase date by subtracting the current age from the 10-year lifespan.
Step-by-step explanation:
To estimate when you bought Computer A, you can use a statistical method known as retrodiction or back-casting. Since you know the lifetime of Computer A is exactly 10 years, you can calculate the current age based on its condition and performance, assuming no performance decay over time. However, typical lifetime models assume an exponential decay of performance or failure rate, which is not applicable here due to the precise engineering mentioned. We could also consider a uniform distribution of failure times over the 10-year period, but this also doesn't align with the given 'exact' lifetime. In this case, since no variability is mentioned, if the computer is still functioning perfectly, it is less than 10 years old but more information is required for a precise estimate. If you could determine its age even approximately, you could subtract this from the 10-year lifespan to determine the purchase date.