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Q: Number of children | Number of families 8 1 16 2 22 3 14 4 6 5 4 2
A:
Q: Round to the nearest cent. $72,045.59236 $72,045.59236N (Round to the nearest cent.)
A: Round the nearest cent
Q: Cups of sugar Number of lemons 1/2 1.5 1 3 2 6 4 12 10 30
A: From the given data Let us consider the equation be.
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A: Given graph of the function y = fxthen we find limx→1- fx
Q: 3 4 P (x) 0.10 0.33 0.38 0.15 0.04
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Q: 3 4/5 + 5 7/10
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Q: Number of defective 2 3 oven toaster (x) P(x) 0.08 0.16 0.28 0.27 0.15 0.06
A: we have given number of defective (x) ,p(x) we have to compute mean variance and SD of defective…
Q: 3. 0.75 75% 4. 0.7 7% %3D 4 0.16 16% 25 || || || ||
A: Something is wrong in your question, there is typing mistake. If there is typing mistake, answer is…
Q: Verify that the infinite series converges.
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Q: 3.0 -0.5 0.6 1.5 4.5 6.0
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Q: 0.1 0.7 A 0.8 0.8 0.8
A: Given, P(A)=0.7, P(B)=0.7 P(C)=P(D)=P(E)=0.8 Diagram as follows- a] The system will work if- a)…
Q: Number of Girls x P(x) 0.004 1 0.034 2 0.117 3 0.213 4 0.263 0.226 0.105
A: Given Information: Number of Girls x P(x) 0 0.004 1 0.034 2 0.117 3 0.213 4 0.263 5…
Q: stem | leaf 0 1 8. 14 4 6 8 20 1 1 4 4 8. 3 0 0 3 5 6 6 9. 40 0 2 8. 5 4 6. 7 9 Key: 7 9 = 7.9…
A: Solution: From the Given stem and leaf plot total number of observations is equal to 30. i.e n =30.…
Q: 0 3 2 1 0- 4 3 201 1 3 2 5 5 5 6 6
A: Graph number 1 is not the right graph to represent the frequency data as using it we cannot give any…
Q: Between 500,000 and 600,000 P(500,000 < x < 600, 000) = P(|
A: Let , X→N(μ=618319 , σ=50200) Our aim is to find the P(500000<X<600000)
Q: Use the folling cell phone airport data speeds (Mbps) from a particular netweork. Find P90.
A: Given information- We have 50 data set of data speed in mbps. We have to calculate P90 So, Where, k…
Q: 1 -5 0 0 | -2 1 0 0 7 5 | -5 0 1 0 | 3 j. 0 1 -4 -3 2 0 | 7 0 0 1 6 -2 | 4 0 0 0 | 1 0 0 6 | -5 1 -5…
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Q: [(15÷3)∙2]−(5∙2)+4
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Q: S = 1 · 3+2· 5+3·7+4·9+5·11+6·13+...+200 · 401
A: s = 1·3+2·5+3·7+4·9+5·11+6·13+...+200·401 In this series each term is a product of two terms…
Q: 1 2 1 4 3. 8' 7' 2' 5'
A: “Since you have asked multiple question, we will solve the first question for you. If you want any…
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Q: [23,000] [0.5 0.1 4. A = 0.1 0.5 0.1, D= |46,000 0.1 0.5) [23,000]
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Q: 1/5 + 1/10 + 1/15
A: Sum of numbers
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Q: usands of gallons remaining in a swimming pool after x "S. 52- 48- 44 - 40- 36- 32- 28- 24- 20- 16-…
A: Given query is to find the rate of deai of water
Q: 1/3+4/5=
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A: Given that the matrices 1-10104-2203173-41-326 and -1122-113-411-2-1. Write the given matrices in…
Q: 4 3 2 1 ++x 1 2 3 4 5 6 7 8 9
A: Graph : Consider the graph on interval on given interval 0,3 , f'(x)=0 i.e slope is zero on given…
Q: 0.8 70% 0.7 0.6 0.5 0.4 0.3 0.2 10% 10% 5% 5% 0.1
A: Given graph:
Q: 1 0.05 0 0.5 2 0.61 0.6 5 0.28 0.29
A: “Since you have asked multiple question, we will solve the first question for you. If you want any…
Q: H:p0.79
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Q: term of the ged
A: 5,20,80,320,.... Here first term(a)=5 common ratio(r)= 20/5=4 n-th term of the GP series is…
Q: =: p> 0.40 : p2 0.30 : p< 0.30 : p= 0.50 : p< 0.50
A:
Q: P(Z ≤ 0.77) = [] P(Z > 1.36) = [ P(−0.70 < Z < 2.06) = |
A: Given P(z≤0.77)
Q: 3:7:4=27:_:_
A: 3:7:4=27:_:_ We need to find the missing values in the ratio.
Q: A Paasche price index for each year
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Q: 1 2 4 1 0 2 1 7. 7. 3. 3.
A: We find Least-Square solution by using theorem.
Q: P(Z>1.75) =
A: Let , Z is a standard normal distribution with mean 0 and var. 1 Then Z~N(0,1) Given that P(Z >…
Q: 10. P(M') 11. P(F') 12. P(L|M)
A: Given that Long hair = L Short hair = S Male = M 3 7 Female = F 36 4 Note: According to…
Q: Which of the following can be transition matrices of aMarkov process?
A: The property of transition matrix of Markov process(also known as Stochastic matrix) is that the sum…
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- Explain how you can determine the steady state matrix X of an absorbing Markov chain by inspection.Consider the following transition matrix of a Markov process. What is the steady-state probability of state 2?Based on the data that has been gathered what is the probability of disasters in July & Augustus using Markov chain ?
- The following are some applications of the Markovinequality of Exercise 29:(a) The scores that high school juniors get on the verbalpart of the PSAT/NMSQT test may be looked upon asvalues of a random variable with the mean μ = 41. Findan upper bound to the probability that one of the studentswill get a score of 65 or more.(b) The weight of certain animals may be looked uponas a random variable with a mean of 212 grams. If noneof the animals weighs less than 165 grams, find an upperbound to the probability that such an animal will weigh atleast 250 grams.Consider the following stochastic system. Let Xn be the price of a certain stock (rounded to the nearest cent) at the time that the stock market closes on the n-th day starting today. Would it be appropriate to model this system as a Discrete-time Markov Chain?In the machine-repair model, assume that there are 2 repairman (each working at the same rate) and 3 machines. (a) Draw a rate diagram and determine the steady-state distribution if ! = 4 and µ = 8 . (b) Evaluate the expected total cost per hour if each repairman costs $10 per hour and broken machines cost $5 per hour
- For each of the following transition matrices, do the following: (1) Determine whether the Markov chain is irreducible. (2) Find a stationary distribution π; is the stationary distribution unique? (3)Give the period of each state. (4) Without using any software package, find P200 approximately.Suppose a battery has a useful life described by the exponential distribution with a mean of 500 days. a) What is the probability that it will fail before its expected lifetime? b) What is the probability that it will not fail within the first year? c) What is the probability that a battery which has lasted 365 days will operate beyond its expected lifetime? (Use Markov’s property) d) What is the median amount of days the battery will last?Find the vector W of stable probabilities for the Markov chain whose transition matrix appears below P = 0.6 0.4 0.3 0.7 w = [ , ] ?
- The computer center at Rockbottom University has been experiencing computer downtime. Let us assume that the trials of an associated Markov process are defined as one-hour periods and that the probability of the system being in a running state or a down state is based on the state of the system in the previous period. Historical data show the following transition probabilities. To From Running Down Running 0.90 0.10 Down 0.20 0.80 (a) If the system is initially running, what is the probability of the system being down in the next hour of operation? (b) What are the steady-state probabilities of the system being in the running state and in the down state? (Enter your probabilities as fractions.) Running?1= Down?2="NEED HELP ASAP" For a certain group of states, it was observed that 60% of the Democratic governors were succeeded by Democrats and 40% by Republicans. Also, 20% of the Republican governors were succeeded by Democrats and 80% by Republicans. (a) Set up the 2×2 stochastic matrix with columns and rows labeled D and R that displays these transitions. (b) Compute A2 and A3. (c) Suppose that all the current governors are Democrats. Assuming that the current trend holds for three elections, what percent of the governors will then be Democrats? D R (a) The stochastic matrix is D nothing nothing R nothing nothing (b) A2= A3= (c) nothing% of the governors will be Democrats after three elections.Suppose that a production process changes state according to a Markov chain on [25] state space S = {0, 1, 2, 3} whose transition probability matrix is given by a) Determine the limiting distribution for the process. b) Suppose that states 0 and 1 are “in-control,” while states 2 and 3 are deemed “out-of-control.” In the long run, what fraction of time is the process out-of-control?