Julia’s Food Booth Based on the LP model to maximize profit with the established constraints Julia should sell pizza and hotdogs and not BBQ sandwiches. Based on this model Julia will earn $2250.00 in profit. After buying food supplies for the next game she will have $750 remaining ($2250-1500). Julia’s goal was to clear $1000 in profit which she was not able to meet. It is not clear how Julia is paying for the booth rental each game‚ but assuming she is covering the costs with her profits from
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Group Assignment 1 According to the output‚ three variables (section‚ bed and pool) are insignificant because the p-value of them are larger than 0.05. The relationship between the selling price and variables should be: Y= -49.59+4.04X1+32.97X2+11.09X3+29.15X4+22.52X5+12.92X6-25.66X7+1.59X8 X1=lot size X2=number of bathrooms X3= number of other rooms X4= number of stories X5 =number of fireplaces X6 = car garages X7 =whether or not the lot is fenced X8= age Q4: Based on the results
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Patterns of Nonmarital Childbearing in U.S. MAT 540 Statistical Concepts for Research Ashford University Patterns of Nonmarital Childbearing in U.S. Introduction Trends in nonmarital childbearing in the U.S. have increased steadily since 1970 for non-Hispanic white‚ Black‚ Hispanic‚ and Asian women across all age groups (Wildsmith‚ Steward-Streng‚ and Manlove‚ 2011). Windsmith et al (2011) stated that the rise in the number of children being born outside of marriage among all ethnic and
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days. Intervals between Breakdowns Intervals between breakdowns are a probability distribution. The variables will be random and range between 0 through 6 weeks. As the time continues‚ the probability will increase. To determine this number a function of x will be used‚ as illustrated. F(x) = x/18‚ for 0 thru 6‚ where ’x’ equals the weeks between machine breakdowns F(x) = x2/36‚ for 0 thru 6‚ this is the distribution function that can be further simplified r1 = x2/36‚ to simplify
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per week from plant ‘i’ to the j-th waste disposal site‚ where i = 1‚ 2‚ 3‚ 4‚ 5‚ 6 and j = A‚ B‚ C. The objective function of the manager is to minimize the total transportation cost for all shipments. Thus the objective function is the sum of the individual shipping costs from each plant to each waste disposal site: Minimize Z = 12+ 15+ 17+ 14+ 9+ 10+ 13+ 20 +11 +17 +16 +19 +7 +14 +12 +22 +16 +18 The constraints in the model are the number of barrels of wastes available per week at each
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3-4. 5-6. = -5m + 2n = -3 + 6 = 6+ II. Subtract the following polynomials: 7-8. 9-10. = 5x – 5y 8z =5 1 11-12.
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Selected Answer: False Correct Answer: False • Question 7 2 out of 2 points The events in an experiment are mutually exclusive if only one can occur at a time. Answer Selected Answer: True Correct Answer: True • Question 8 2 out of 2 points If fixed costs increase‚ but variable cost and price remain the same‚ the break even point Answer Selected Answer: increases Correct Answer: increases • Question 9 2 out of 2 points A university
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False Correct Answer: False . Question 7 .2 out of 2 points Correct P(A | B) is the probability of event A‚ if we already know that event B has occurred. Answer Selected Answer: True Correct Answer: True . Question 8 .2 out of 2 points Correct A bed and breakfast breaks even every month if they book 30 rooms over the course of a month. Their fixed cost is $4200 per month and the revenue they receive from each booked room is $180. What their variable cost per
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probability nodes‚ and branches 5. Starting conditions have no impact on the validity of a simulation model. 6. A table of random numbers must be normally distributed and efficiently generated 7. Data cannot exhibit both trend and cyclical patterns. 8. Qualitative methods are the least common type of forecasting method for the long-term strategic planning process. 9. Assume that it takes a college student an average of 5 minutes to find a parking spot in the main parking lot. Assume also that this
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Let us examine the following condition of complete observations given above. Assume that $\Upsilon_{\chi}$ is taken as distribution function whose total failure times is studied using gamma distribution applied to the shape parameters $3$ together with scale parameters $2.$ On side of repair time it goes with the same way failure time with gamma distribution together with shape parameter $1‚$ and scale parameter $2$ respectively. The time $\tau$ is examined as the following $\tau=2.5‚\tau=5‚$ and
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