During a pandemic, a person's state of health is monitored by recording each day whether they are in: State 1: Alive, healthy and have never been infected by the disease, State 2: alive and infected with the disease, State 3: alive, recovered from a previous infection of the disease, or State 4: dead. Suppose that X, is the state of health of a particular person on day 1 of the pandemic and that this is modelled by a Markov chain with transition matrix: 0.99 0.01 00 0 0.899 0.1 0.001 0 0 1 0 0 001 Which of the following is a valid criticism of this model? a. State 4 should not be absorbing. b. There should be a positive transition probability from State 3 to State 2. C. There should be a positive transition probability from State 3 to State 4. ○しろまる d. The transition probability from State 1 to State 1 is too high. e. The probability of being absorbed by State 4 is not realistic.

Can you please explain which answer is correct. I'm undecided on whether d or e is right? Thanks

Can you please explain which answer is correct. I'm undecided on whether d or e is the correct answer. Thanks

18. Using the graph of f shown and the given areas of several regions, evaluate: 3 (a) f f(x) dx 5 7 (c) { f(x) (b) f(x) dx (c) f(x) dx 3 5 0 area = 5 area = 2 1 2 3 4 Б 9 7 area = 3

G ixl.com/math/geometry/angles-in-inscribed-quadrilaterals-i 12.nc.us bookmarks BB Demo - Interactive G... The Ultimate Map Q... g Find mBC. A 33° B D 91o MBC 111° O Submit Not feeling rea

1. Bob is shopping at a clothing store that is currently having a 25% off sale on all items. Where he lives, Bob must add 13% tax to the selling price for the final total. a. Create an equation, S(p) that relates the regular price, p, to the sale price, S, in dollars b. Create an equation T(s) that relates the sale price, s, to the total after tax cost, T, in dollars c. Create a composite function that expresses the total cost, T, in terms of the regular Price, P. d. Use that equation to calculate how much Bob would pay for a jacket that regularly cost 95ドル.99

Pls help me on all asked questions.

Pls help me on all asked questions.

1. A community club sells custom water bottles to raise funds. The revenue function for selling n bottles is R(n) = 3.50n and the total cost function is C(n) = 210 + 1.25n. Determine the number of bottles the club must sell to break even.

Please solve and show where the point and the direction of the line.

data G12 2

prbability G12 maths #3