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Stats: Students enter a library on the average of 2 every 3 minutes. The waiting time until the first student arrives can be modeled by an exponential random variable. How do I calculate the probability that it less than 3 mins for the first student to arrive?
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if i am not mistaken you use \(\lambda e^{-\lambda}\) for this one. does that ring a bell?
and in this case you can use \(\lambda = 2\) since your time interval is 3 minutes. \[P(x<3)=\int_0^12e^{-2x}\] may do it, i hope i am not steering you wrong. lets compute and see if it looks good
i get .865 rounded, which seems reasonable
does this look familiar? i could easily be wrong
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