The graph y =r + ux + sx² + tx° has negative y-intercept. In the context of profit for YasterOutfhtters coming from sleeping bags, what is the interpretation of this value?O When no sleeping bags are produced, Yaster Outfitters makes money on sleeping bags.O When no sleeping bags are produced, Yaster Outfitters loses money on sleeping bags.O When a negative number of sleeping bags are produced, Yaster Outfitters makes money on sleeping bags.O When a negative number of sleeping bags are produced, Yaster Outfitters loses money on sleeping bags.The CEO of Yaster Outfitters want to drive up production levels of sleeping bags. Which of thefollowing is an appropriate advice, given that the value t in the profit model is negative.O Yaster faces weekly losses regardless of production level, since t is negative.O lim P(z) - 00, so increasing production without bound will lead to higher and higher profits.O lim P(r) - -00, so increasing production without bound will lead to higher and higher losses.O im P(z) = t is negative, so increasing production too much will lead to a weekly loss of $t.Since the profit model is a cubic polynomial, the marginal profit is alinear polynomial, cubic polynomial, logarithm, quadraticpolynomial or exponential function?1The graph of marginal profit isa parabola opening upward, a parabola opening downward, a straight line withnegative slope, or a straight line with positive slope?131 words*Accessibility: InvestigateO FocusType here to search34% Yaster Outtmers manufactures and sells extreme-cold sleeping bags The table below shows theprice-demand and total cost data, whereps the wholesale price in dollars of a sleeping bag for a weekly demand of a sleeping bags.Cis the total cost in dollars of producingz sleeping bagRevenue ModelUsing the regression model computed above, find a model for the weekly revenue, using z as tindependent variable.z (sleeping bagslC (S)9524013.000120235NOTE: Do not calculate another regression. Use the price equation to find a model for revenueR(z) - Pr14300Find a quadratic regression equation for the price-demand data, using a as the independent variable.18015518.500P=a+ ba + caRound a to the nearest integer, round b to 2 decimal places, and round e to 4 decimal places2205021.000R(z) -p.- (a + br + ca)r = az + bz+ czProfit ModelCost ModelUse the models computed to find a model for the weekly profit, using z as the independent variable.Find a linear regression model for the weekly cost data, using a as the independent variable.P(z) =r+ ur + sz + tzC(z) = mx +kNOTE: Do not calculate another regression. Use the fact that profit is revenue minus cost.Round r to the nearest integer, round u to 1 decimal place, round s to 2 decimal places, and round tto 4 decimal places.Round m to 1 decimal place, and round k to the nearest integer.The graph y = r + ux + sx² + tx has negative y-intercept. In the context of profit for YasterPage 1 of 1W 6 * Accessibility: Investigate31 wordsD Focus243P Type here to searchLe531 PM34%11/16/202141+FICccPriScInsertDelete411F5F6F7F8F9F10F11F12%23&*24.78BackspaceNumLockEY0OHome

Given information: Given data represents the values of the variables x = sleeping bags, p = price and c = cost.Find the cost model: EXCEL software can be used to plot a least squares line on a scatter diagram for the given data. Software Procedure: The step-by-step procedure to plot a least squares line on a scatter diagram using EXCEL software is given below: Open an EXCEL file. Enter the data of Sleeping bags in column A and name it as x. Enter the data of Cost in column B and name it as C. Select Data and go to Insert tab. Select Charts > All charts > Scatter (X Y). Click OK. Select any point on the Scatterplot and left click on it. Select add trendline > linear and click on display equation. The output is as shown below: The cost model is: C(x) = 65.2x + 6674. Find the profit model: EXCEL software can be used to plot a least squares line on a scatter diagram for the given data. Software Procedure: The step-by-step procedure to plot a least squares line on a scatter diagram using EXCEL software is given below: Open an EXCEL file. Enter the data of Sleeping bags in column A and name it as x. Enter the data of Cost in column B and name it as C. Select Data and go to Insert tab. Select Charts > All charts > Scatter (X Y). Click OK. Select any point on the Scatterplot and left click on it. Select add trendline > polynomial > order = 2 and click on display equation. The output is as shown below: The profit model is: p = 112 + 2.59x – 0.0131x2Find the revenue model: The revenue model is as given below: R(x) = p*x = (112 + 2.59x – 0.0131x2)*x = 112x + 2.59x2 – 0.0131x3. Find the profit model: The profit model is: p(x) = R(x) – c(x) = 112x + 2.59x2 – 0.0131x3 – 65.2x – 6674 = 2.59x2 – 0.0131x3 + 46.8x – 6674Interpretation: The regression equation is as given below: y = r + ux + sx2 + tx3 The intercept of the regression model is negative. The negative intercept value states that: When no sleeping bags are produced. Outfitters loses money on sleeping bags.