Kindly ANSWER (d) ONLY. a-c have been replied.

Assume a closet space has blue shirts, yellow shirts, red shirts, and green shirts so that if a shirt is pulled from the cabinet at irregular, each tone has an equivalent possibility of being drawn. P(Green) = P(Blue) = P(Red) = P(Yellow) = . Complete parts (a) - (d) to make a likelihood conveyance for the quantity of yellow shirts if two shirts are pulled from the cabinet at irregular (supplanting the shirt after each draw).

(a) List every conceivable outcomefor the shades of the shirts if two shirts are drawn haphazardly from the cabinet.

Green, Blue,/Green, Red,/Green, Yellow,/Green, Green

Blue, Green/Blue, Blue/Blue, Red/Blue, Yellow

Red, Green/Red, Blue/Red, Red/Red, Yellow

Yellow, Green/Yellow, Blue/Yellow, Red/Yellow, Yellow

(b) List the potential occasions for the quantity of yellow shirtsif two shirts are drawn haphazardly from the cabinet.

Green, Yellow/Blue, Yellow/Red, Yellow

Yellow, Yellow

(c) Find the likelihood of every occasion from part (b).

P (X=L) = 3/Total Outcomes

P (X=L) = 3/16

P (X=2) = L/16

(d) Make a table that shows every occasion from (b) and the comparing likelihood from (a). This is a likelihood appropriation for the quantity of yellow shirts drawn when two shirts are haphazardly pulled from the cabinet.

Assume a bureau compartment has blue shirts, yellow shirts, red shirts, and green shirts so that if a shirt is pulled from the cabinet at arbitrary, each tone has an equivalent possibility of being drawn. P(Green) = P(Blue) = P(Red) = P(Yellow) = . Complete parts (a) - (d) to make a likelihood dissemination for the quantity of yellow shirts if two shirts are pulled from the cabinet at irregular (supplanting the shirt after each draw).

* Make a table that shows every occasion from (b)

Green, Yellow/Blue, Yellow/Red, Yellow

Yellow, Yellow

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* and the comparing likelihood from (a).

Green, Blue,/Green, Red,/Green, Yellow,/Green, Green

Blue, Green/Blue, Blue/Blue, Red/Blue, Yellow

Red, Green/Red, Blue/Red, Red/Red, Yellow

Yellow, Green/Yellow, Blue/Yellow, Red/Yellow, Yellow

This is a likelihood appropriation for the quantity of yellow shirts drawn when two shirts are haphazardly pulled from the cabinet.

It is assessed that about 5% of the teachers at Metro State University utilize illicit

drugs. Assume arbitrary medication testing is established by state law. The medication test utilized has

certain blunder rates: 6% of the medication clients get a (bogus) negative test outcome, and 4% of

the non-drug clients get a (bogus) positive test outcome. On the off chance that they test me one week from now and the

test result returns positive, how probably is it that I really utilize illicit medications?