Rework problem 9 in section 4.1 of your text, involving a defective vending machine. Assume that the machine yields the item selected 95 percent of the time, and returns nothing 5 percent of the time. Three individuals attempt to use the machine. Let X be defined as the number of individuals who obtain the item selected.
what is the question?
How many different values are possible for the random variable X? PART 2: Fill in the table below to complete the probability density function. Be certain to list the values of X in ascending order.
\[P(x=k)=\binom{3}{k}(.95)^k(.05)^{3-k}\] for \[k=0,1,2,3\]
possible values of \(x\) are \(x=0,x=1,x=2,x=3\)
i.e. no one got what they wanted one person did and two did not two did and one did not all three did
can you help with one probability
nvm got it- thanks
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