The number of defective Blu-ray players among those produced by a large manufacturing firm
follows a Poisson distribution. For a particular 8-hour day, one defective player is found.
a Find the probability that it was produced during the first hour of operation for that day.
b Find the probability that it was produced during the last hour of operation for that day.
c Given that no defective players were seen during the first 4 hours of operation, find the
probability that the defective player was produced during the fifth hour.

Question

The number of defective Blu-ray players among those produced by a large manufacturing firm
follows a Poisson distribution. For a particular 8-hour day, one defective player is found. 
a Find the probability that it was produced during the first hour of operation for that day.
b Find the probability that it was produced during the last hour of operation for that day.
c Given that no defective players were seen during the first 4 hours of operation, find the
probability that the defective player was produced during the fifth hour.

anonymous · Answer

How would a Poisson distribution effects this?

anonymous · Answer

Since this is a Uniform Distribution how does it effect this?

anonymous · Answer

nice picture man i have majoras mask

anonymous · Answer

and c

anonymous · Answer

XD lol ikr

anonymous · Answer

Ya I am a huge fan of the Zelda Series

anonymous · Answer

Ok so how do we define the denisty and mass function then

anonymous · Answer

i have a replica of the ocarina of time

anonymous · Answer

it works

anonymous · Answer

Nice but do ya know how I have to go about solving it? What is the first step lol I just at least need that. And I have one too