company i·randomly selected Lei Y be aumber of moving violation·for which the individual was eited during...
3) SupposexxX () is a random sample from Bernoulli distribution wi Qwestlon pmL p(x) = p, (l-p)'-. , x-0,1, . then follows ( ). ndividual was cie ANormal distribution N(np,np(a-p) D Binomial distribution Bin.p) Dean not be determined. Poisson distribution P(np) (1). Fimd a,suc (2) Write out d uppose X~NCO,1) and Y-NC2.4), they are independent, then is incorrect. expected am X + Y-N(2, 5) X-Y-N(-2,5) ⓝPCY < 2) > 0.5 DVarx) Vary is a random sample from N(H, let x...
then Var(X)= ( na2 Instruction: The ollowing questions need you show all your work in details. Question 3. (5 points) A machine produces defective parts with three different probabilities depending on its state of repair. If the machine is in good working order, it produces defective parts with probability 0.02. If it is wearing down, it produces defective parts with roduces defective parts with probability 0.3. The probability 0.1.Hit needs maintenance, it p probability that the machine is in good...
1. An individual who has car insurance from a certain company is randomly selected. Let Y be the number of moving violations for which the individual was cited during the last 3 years. The probability distribution of Y is given in the table below: Ply) 0. 600 .25 0.10 0.05 a. Determine the expected value of Y, that is E(Y). [4 points) E(Y)=0(0.6) + 110.25) +2(0.10) +3(0.05) E(Y)=0.6 b. Suppose an individual with Y violations incurs a surcharge of $100XY?....
A company manufactures four products (1,2,3,4) on two machines (X and Y). The time (in minutes) to process one unit of each product on each machine is shown below:, Product 1 in X = 10 min , in Y= 27 min Product 2 in X = 12 min , in Y =19 min Product 3 in X =13 min,in Y =33 min Product 4 in X = 8 min,in Y =23 min The profit per unit for each product (1,2,3,4)...