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fProt Model Use the revenue and cost models above to construct a model for prot. Find a model for the weeklv prot. using a as

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\fProt Model Use the revenue and cost models above to construct a model for prot. Find a model for the weeklv prot. using a as the independent variable. PUB} = r + us." I 3:32 + 313 NOTE: Do not calculate another regression. Use the fact that prot is revenue minus cost. Round in to the nearest integer. round 1:. to 1 decimal place. round 3 to 2 decimal places. and round t to 4 decimal places. Use this prot model to answer questions 16-29 below. Use the prot model above to answer this question. The CEO of Taster Outtters want to drive up production levels of sleeping bags. 1|.u'il'hich of the following is an appropriate advice. given that the value it in the prot model is negative. (Z) Yasterfaces weeldv losses regardless of production level. since ii is negative. D Em FILE] 2 00. so increasing production without bound will lead to higher and higher prots. 1503 D Em Pix} = oo. so increasing production without bound will lead to higher and higher losses. IH'J: 0 line Pier} = t is negative. so increasing production too much will lead to a weeklv loss of R. Ii'CC Use the prot model above to answer this question. Since the prot moclel is a cubic polynomial. the marginal prot is a [59'9\"] The graph of marginal prot is [59'9\"] \fUse the prot model above to answer this question. What is 1;? Round to 1 decimal place. Use the profit model above to answer this question. What is s? Round to 2 decimal places.Use the profit model above to answer this question. What is t? Round to 4 decimal places.Use the profit model above to answer this question. Use the weekly profit model to estimate the total weekly profit when the weekly production is 110. Round to the nearest dollar.Taster Outtters manufactures and sells extremecold sleeping bags. The table below shows the price-demand and total cost data, where: - p is the wholesale price [in dollars]I ofa sleeping bagtora weekly demand of a sleeping bags; -0 Is the total cost [in dollars]I of producing a: sleeping bags. Use this data to create regression models to answer all of the questions below

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