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If the local professional basket ball team, the sneakers, wins today's game, they have a 2/3 chance of winning their next game. If they lose this game, they have 1/2 chance of winning their next game.
a) Make a Markov chain for this problem: give the matrix of transition probabilities and draw the transition diagram
b) If there is 50-50 chance of the Sneakers winning today's game, what are the chances they win their next game?
Plot the value of each strategy over time for a single interaction of the simulation. What is the total value of each strategy after six years? Do either of the strategies reach the target?
Sarah is a moderately active woman. She weighs 130 pounds, is 68 inches tall, and is 25 years old. Based on the following formula, what are her caloric needs? What happens to her caloric needs as she gets older? Why do you think this happens? usin..
A mini license plate for a toy car must consist of three numbers followed by a letter. Each number must be a 3,6, or 9. Repetition of digits is NOT permitted. Each letter must be an A, B, or C.
general relation between linear algebra and abstract algebra.
The monthly cost of driving a car depends on the number of miles driven. Lynn found that in May it cost her $380 to drive 480 mi and in June it cost her $460 to drive 800 mi.
A chord of length 26mm is drawn in a circle of 35mm diameter. What are the lengths of the smaller and larger arcs into which the circumference is divided?
What is the probability that a green marble was chosen?
Determine the appropriate importance weights of F1 , F2 , F3 , F4 to be used in the multifactor evaluation process. (Hint: Consider numerator factors of 4.)
The following is offered as a solution of the equation. Because 7 = -12 is not a true equation, the equation has no solution. If this is correct, state that there is no solution. If not, explain in detail why it is not correct, and supply the corre..
Grocery store receipts show that customer purchases have a skewed distribution with a mean of $32 and a standard deviation $20.
From the top of a building 70 meters high, the angles of depression of two objects that are directly east of the observation position are 38° and 25° respectively. find the distance between the objects.
Let X be a subset of R, let E be a subset of X, let x_0 be an adherent point of E, and let f: X-->R, g: X-->R, h: X-->R be functions such that f(x)
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