Okay I know I have seen something similar to this before but I think the specifics were a bit different. In 1920, the record for a race was 45.4 sec. In 1980, it was 44.2 sec. Let R(t) = the record in the race and t+ the nbr of years since 1920. What is R(t) =? What is the predicted record for 2003? 2006? And in what year will the predicted record be 43.64 seconds? I think the year is 2017 but I am not sure. Please help.
What method did you use to get an answer of 43.64?
(Because i dont know what type of function Im supposed to use, linear, exponential, etc.)
That was part of the question. It was "find the year when the record will be 43.64."
Did I leave something out maybe?
oh oh, my bad, i meant 2017. did you use a function that looked like this? \[P = Ae^{kt}\] or no?
no
oh no it was 2003 and 2006....maybe it was a typo on my part.
oh NO!!! 2017 was MY prediction for when it may be 43.64. I was guessing.
sorry for the confusion.
its fine. Im just a little confused as to what type function I should make my guess. If its not exponential like i posted earlier, i want to say its linear. But that doesnt make any sense with the type of problem. If it was linear, then there would be a year where record is 0.00 secs, which doesnt make any sense. What is this chapter about? What type of functions?
Should I post the question again? Maybe I didn't type it right.
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