Mathematics, 13.12.2021 22:50, accounting73
Let the process of getting through undergraduate school be a homogeneous Markov process with time unit one year. The states are Freshman, Sophomore, Junior, Senior, Graduated, and Dropout. Your class (Freshman through Graduated) can only stay the same or increase by one step, but you can drop out at any time before graduation. You cannot drop back in. The probability of a Freshman being promoted in a given year is .8; of a Sophomore, .85; of a Junior, .9, and of a Senior graduating is .95. The probability of a freshman dropping out is .10; of a Sophomore, .07; of a Junior, .04; of a Senior, .02.
a) Construct the Markov transition matrix for this process.
b) If we were more realistic, and allowed for students dropping back in, this would no longer be a Markov process. Why not?
Answers: 1
Mathematics, 21.06.2019 15:00, yyyyyyyyy8938
Sienna planned a trapezoid-shaped garden, as shown in the drawing below. she decides to change the length of the top of the trapezoid-shaped garden from 32 ft to 24 ft. which expression finds the change in the scale factor?
Answers: 1
Mathematics, 21.06.2019 20:30, PatienceJoy
If there is 20 dogs in the shelter and 5 dogs get homes, and then 43 more dogs come. how many dogs are there in the shelter?
Answers: 1
Let the process of getting through undergraduate school be a homogeneous Markov process with time un...
Mathematics, 26.01.2021 20:10
Mathematics, 26.01.2021 20:10
Mathematics, 26.01.2021 20:10
Mathematics, 26.01.2021 20:10
Mathematics, 26.01.2021 20:10