Question: It is quite unlikely that a single cycle will be engaged in a collision at a crowded junction ( p = 0 . 0 0

It is quite unlikely that a single cycle will be engaged in a collision at a crowded junction

(

= 0.0002) .

However, a sizable number of cycles

-

let's say

2000 -

cross the crossing at a particular time of day. Given the given circumstances, what is the likelihood that three or more collisions will take place within that time? Additionally, what is the probability that there will be no more than one collision?

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