Which statement illustrates a simulation that could be used to generate samples of people on a game show selecting either door a, door b, or door c?
flipping a coin and getting heads for door a or tails for door c.
rolling a die; 1 or 2 represents door a, 3 or 4 represents door b, and 5 or 6 represents door c.
creating a spinner divided into 4 equal parts. label two parts door a, one part door b, and the third part door c.
go to the game show and collect data for a month on which doors people chose.

The simulation that can be used to  to generate samples of people on a game show selecting either door A, door B, or door C is:

  Rolling a die; 1 or 2 represents door A, 3 or 4 represents door B, and 5 or 6 represents door C.

Rolling a die and assigning two different numbers to each of the door would be a best way to simulate the situation.

Since, when two numbers are assigned to a single door.

Then the probability or chances of selecting each of the three doors is equal i.e. 1/3

Total number of outcomes on rolling a die=6

Probability( 1 or 2 comes up)=2/6=1/3= Probability of choosing door A.

Probability( 3 or 4 comes up)=2/6=1/3= Probability of choosing door B.

Probability( 5 or 6 comes up)=2/6=1/3= Probability of choosing door C.

Hence, the sample is random.

its not b

step-by-step explanation:

y-y1=4(x-x1)

step-by-step explanation:

this is point-slope form since you only have 4 as the slope it goes in place of m

hope this : )