\hfill \thepage} %} \newtheorem{theorem}{Theorem} \newtheorem{acknowledgement}[theorem]{Acknowledgement} \newtheorem{algorithm}[theorem]{Algorithm} \newtheorem{axiom}[theorem]{Axiom} \newtheorem{case}[theorem]{Case} \newtheorem{claim}[theorem]{Claim} \newtheorem{conclusion}[theorem]{Conclusion} \newtheorem{condition}[theorem]{Condition} \newtheorem{conjecture}[theorem]{Conjecture} \newtheorem{corollary}[theorem]{Corollary} \newtheorem{criterion}[theorem]{Criterion} \newtheorem{definition}[theorem]{Definition} \newtheorem{example}[theorem]{Example} \newtheorem{exercise}[theorem]{Exercise} \newtheorem{lemma}[theorem]{Lemma} \newtheorem{notation}[theorem]{Notation} \newtheorem{problem}[theorem]{Problem} \newtheorem{proposition}[theorem]{Proposition} \newtheorem{remark}[theorem]{Remark} \newtheorem{solution}[theorem]{Solution} \newtheorem{summary}[theorem]{Summary} \newenvironment{proof}[1][Proof]{\noindent\textbf{#1.} }{\ \rule{0.5em}{0.5em}} \input{tcilatex} \begin{document} \subsection{MATC 1200, Calculus for Business and Social Sciences} \subsection{Lab 5 Marginal Analysis: Week of April 27 2009\protect\vspace{% 0.1in}} Marginal analysis is the study of the rate of change of economic quantities. \ In this lab we will discuss the concepts of marginal cost, marginal revenue, and marginal profit. \ Recall that the adjective\textbf{\ marginal }% is synonymous with the word derivative.\medskip The president of Blue Sky Airlines wants an economic analysis of a $1,200$ mile flight from Denver, CO\ to Ontario, CA and you have been chosen for the job.\medskip \begin{enumerate} \item To ensure that Scientific Notebook will not return a number expressed in scientific notation, do the following before beginning the lab: \ Under \textbf{Tools/Computation Setup/General} set \textbf{Digits Shown in Results} to $8$ and \textbf{Threshold for Scientific Notation} to $6$. \ Did you set up SN as described here?\medskip \item \textsf{Cost Function: \ }Data suggests that the total cost to the company for the flight is given by\smallskip \[ C\left( x\right) =0.0025x^{3}-1.9x^{2}+600x \]% \smallskip where $C\left( x\right) $ is in dollars and $x$ is the number of passengers.\medskip \begin{enumerate} \item Assuming the maximum capacity of each airplane is $372$ passengers, what is the (reasonable) domain of $C(x)$? \ Write your answer in interval notation.\medskip \item Here is the graph of\textbf{\ }$C(x)$. \ Consider the shape of the cost graph. \ Why is it a realistic shape for a total cost function?\medskip $\FRAME{itbpFUX}{2.1975in}{1.465in}{0in}{\Qcb{Graph of $C(x)$}}{}{Plot}{% \special{language "Scientific Word";type "MAPLEPLOT";width 2.1975in;height 1.465in;depth 0in;display "USEDEF";plot_snapshots TRUE;mustRecompute FALSE;lastEngine "MuPAD";xmin "0";xmax "372";xviewmin "0";xviewmax "372";yviewmin "0";yviewmax "90000";viewset"XY";rangeset"X";plottype 4;axesFont "Times New Roman,12,0000000000,useDefault,normal";numpoints 100;plotstyle "patch";axesstyle "normal";axestips FALSE;xis \TEXUX{x};var1name \TEXUX{$x$};function \TEXUX{$C(x)$};linecolor "black";linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";var1range "0,372";num-x-gridlines 100;curveColor "[flat::RGB:0000000000]";curveStyle "Line";VCamFile 'KIL9X70F.xvz';valid_file "T";tempfilename 'KIL9X700.wmf';tempfile-properties "XPR";}}$\medskip \item What is the total cost if the flight has $150$ passengers? \ (Note: In this lab you should include units in your answers and when referring to money round your answer to the nearest cent. Also, whenever you do a calculation using SN, show the work you did using SN.)\medskip \item What is the total cost if the flight has $151$ passengers?\medskip \item What is the actual cost incurred by the airline for one additional passenger if the flight already has $150$ passengers?\medskip \item Find the marginal cost when $x=150$.\medskip \item Interpret your answer to part (f) by filling in the blanks below:\medskip The cost to add the \_\_\_\_\_-st passenger is \textit{approximately }% \_\_\_\_\_\_\_\_\_\_\_.\medskip \item When $x=150$, how do the actual cost and the marginal cost compare quantitatively?\medskip \item What is the total cost if the flight has $300$ passengers?\medskip \item What is the total cost if the flight has $301$ passengers?\medskip \item What is the actual cost incurred by the airline for one additional passenger if the flight already has $300$ passengers?\medskip \item Find the marginal cost when $x=300$.\medskip \item Interpret your answer to part (l) by filling in the blanks below:\medskip The cost to add the \_\_\_\_\_-st passenger is \textit{approximately} \_\_\_\_\_\_\_\_\_\_\_.\medskip \item When $x=300$, how do the actual cost and the marginal cost compare quantitatively?\medskip \item Which is more expensive for the airlines, adding an additional passenger when the flight already has $150$ passengers or adding an additional passenger when the flight already has $300$ passengers? \ Justify your answer using your marginal cost calculations.\medskip \item Graph the marginal cost function $C^{\prime }(x)$ in an appropriate window. \ Label at least three values on each axis showing the scale of your graph.\medskip \[ \FRAME{itbpFX}{2.7812in}{1.5887in}{0in}{}{}{Plot}{\special{language "Scientific Word";type "MAPLEPLOT";width 2.7812in;height 1.5887in;depth 0in;display "USEDEF";plot_snapshots FALSE;mustRecompute FALSE;lastEngine "MuPAD";xmin "0";xmax "375";xviewmin "0";xviewmax "375";yviewmin "0";yviewmax "620";viewset"XY";rangeset"X";plottype 4;plottickdisable TRUE;axesFont "Times New Roman,12,0000000000,useDefault,normal";numpoints 100;plotstyle "patch";axesstyle "normal";axestips FALSE;xis \TEXUX{x};var1name \TEXUX{$x$};function \TEXUX{$C^{\prime }\left( x\right) .0$};linecolor "black";linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";var1range "0,375";num-x-gridlines 100;curveColor "[flat::RGB:0000000000]";curveStyle "Line";VCamFile 'KIL9X70E.xvz';}} \]% \medskip \item What do you notice about the marginal cost as $x$ increases?\medskip \item Add the function $C(x+1)-C(x)$ to your graph in part (p), using the color red. \ Does $C^{\prime }(x)$ look like a good \textit{approximation} to $C(x+1)-C(x)$? \ Why or why not?\medskip \item The promotions department has decided to give a Blue Sky Airlines gift certificate to the passenger who is the least expensive to add to the flight. \ By examining the graph of the marginal cost function, estimate which customer will receive the gift certificate. \ To get the best possible estimate, shrink your viewing window. \ Sketch the graph of the marginal cost function after you shrink the viewing window. \ Label at least three values on each axis showing the scale of your graph. \ Also label the point on the graph whose $x$-coordinate represents the lucky customer.\medskip \[ \FRAME{itbpFX}{3.0208in}{1.7262in}{0in}{}{}{Plot}{\special{language "Scientific Word";type "MAPLEPLOT";width 3.0208in;height 1.7262in;depth 0in;display "USEDEF";plot_snapshots FALSE;mustRecompute FALSE;lastEngine "MuPAD";xmin "250";xmax "260";xviewmin "250";xviewmax "260";yviewmin "118.5";yviewmax "120";viewset"XY";rangeset"X";plottype 4;plottickdisable TRUE;axesFont "Times New Roman,12,0000000000,useDefault,normal";numpoints 100;plotstyle "patch";axesstyle "normal";axestips FALSE;xis \TEXUX{x};var1name \TEXUX{$x$};function \TEXUX{$0$};linecolor "black";linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";var1range "250,260";num-x-gridlines 100;curveColor "[flat::RGB:0000000000]";curveStyle "Line";VCamFile 'KIL9X70D.xvz';valid_file "T";tempfilename 'KIL9X701.wmf';tempfile-properties "XPR";}} \]% \medskip \item The gift certificate will be $50\%$ of the cost to add this additional passenger. \ The promotions department is relying on you to tell them how much the gift certificate should be worth. \ What will you tell them?\medskip \end{enumerate} \item \textsf{Revenue Function: \ }Suppose the demand equation for the Denver/Ontario flight is given by\smallskip \[ p=1167.76-2.69x \]% \smallskip where $p$ is the price of a ticket in dollars and $x$ is the number of passengers.\medskip \begin{enumerate} \item Find the revenue function, $R\left( x\right) $.\medskip \item Here is the graph of\textbf{\ }$R(x)$. \ Graph your revenue function in your SN work file. \ Do you get the same graph?\medskip \[ \FRAME{itbpFUX}{2.5832in}{1.4762in}{0in}{\Qcb{Graph of $R(x)$}}{}{Plot}{% \special{language "Scientific Word";type "MAPLEPLOT";width 2.5832in;height 1.4762in;depth 0in;display "USEDEF";plot_snapshots FALSE;mustRecompute FALSE;lastEngine "MuPAD";xmin "0";xmax "372";xviewmin "0";xviewmax "372";yviewmin "0";yviewmax "127000";viewset"XY";rangeset"X";plottype 4;axesFont "Times New Roman,12,0000000000,useDefault,normal";numpoints 100;plotstyle "patch";axesstyle "normal";axestips FALSE;xis \TEXUX{x};var1name \TEXUX{$x$};function \TEXUX{$1167.\,\allowbreak 76x-2.\,\allowbreak 69x^{2}$};linecolor "black";linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";var1range "0,372";num-x-gridlines 100;curveColor "[flat::RGB:0000000000]";curveStyle "Line";VCamFile 'KIL9X70C.xvz';}} \]% \medskip \item Graph the marginal revenue function, $R^{\prime }(x)$, in an appropriate window. \ Label at least three values on each axis showing the scale of your graph.\medskip \[ \FRAME{itbpFX}{3.0623in}{1.7504in}{0in}{}{}{Plot}{\special{language "Scientific Word";type "MAPLEPLOT";width 3.0623in;height 1.7504in;depth 0in;display "USEDEF";plot_snapshots FALSE;mustRecompute FALSE;lastEngine "MuPAD";xmin "0";xmax "372";xviewmin "0";xviewmax "372";yviewmin "-850";yviewmax "1200";viewset"XY";rangeset"X";plottype 4;plottickdisable TRUE;axesFont "Times New Roman,12,0000000000,useDefault,normal";numpoints 100;plotstyle "patch";axesstyle "normal";axestips FALSE;xis \TEXUX{x};var1name \TEXUX{$x$};function \TEXUX{$R^{\prime }\left( x\right) .0$};linecolor "black";linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";var1range "0,372";num-x-gridlines 100;curveColor "[flat::RGB:0000000000]";curveStyle "Line";VCamFile 'KIL9X70B.xvz';}} \]% \medskip \item Find the marginal revenue when $x=100$ and when $x=250$.\medskip \item Notice that the marginal revenue is negative when $x=250$. \ Does this mean that Blue Sky Airlines is giving money away? If not, what does it mean?\medskip \item What does the shape (i.e., it is decreasing) of the graph of the marginal revenue function, tell you about the revenue function $R(x)$% ?\medskip \end{enumerate} \item \textsf{Profit Function:} \ Use the revenue and cost functions from the previous questions when considering the following.\medskip \begin{enumerate} \item Find the profit function, $P(x)$.\medskip \item Here is the graph of\textbf{\ }$P(x)$. \ Graph your profit function in your SN work file. \ Do you get the same graph?\medskip \[ \FRAME{itbpFUX}{2.8539in}{1.631in}{-0.0311in}{\Qcb{Graph of $P(x)$}}{}{Plot}{% \special{language "Scientific Word";type "MAPLEPLOT";width 2.8539in;height 1.631in;depth -0.0311in;display "USEDEF";plot_snapshots FALSE;mustRecompute FALSE;lastEngine "MuPAD";xmin "0";xmax "375";xviewmin "0";xviewmax "375";yviewmin "-50000";yviewmax "70000";viewset"XY";rangeset"X";plottype 4;axesFont "Times New Roman,12,0000000000,useDefault,normal";numpoints 100;plotstyle "patch";axesstyle "normal";axestips FALSE;xis \TEXUX{x};var1name \TEXUX{$x$};function \TEXUX{$-0.002\,5x^{3}-0.79x^{2}+567.\,\allowbreak 76x$};linecolor "black";linestyle 1;pointstyle "point";linethickness 1;lineAttributes "Solid";var1range "0,375";num-x-gridlines 100;curveColor "[flat::RGB:0000000000]";curveStyle "Line";VCamFile 'KIL9X70A.xvz';}} \]% \medskip \item A break-even point occurs when revenue and cost are equal or $% R(x)=C(x) $. \ Write down an equation involving the profit function $P(x)$ alone that will also determine the break-even point(s).\medskip \item Use SN to solve the equation you found in part (c) using the profit function you found in part (a) and write down all of the solutions.\medskip \item What are the break-even point(s) for Blue Sky Airlines? \ Give you answer as a (whole number) of passenger(s). \ Remember that you should only include values in the (reasonable) domain.\medskip \item Should the company try to fill the airplane on every flight in order to maximize profit? \ Why or why not? \ Justify your answer mathematically.\medskip \item For each flight, the CEO wants to determine if the flight will be profitable based on the passenger load (i.e., number of passengers). \ Give her an interval which represents all profitable passenger loads.\medskip \item Look at the graph of the profit function. \ Estimate the number of passengers that correspond to the maximum profit to the airline.\medskip \item What can you say about marginal profit at that maximum point? \ (Hint: Think about the slope of the tangent line.) \ Write down an equation involving marginal profit that will determine the maximum point for the profit function.\medskip \item Use SN to solve your marginal profit equation from part (i). \ Write down all of the solutions.\medskip \item What number of passengers will yield a maximum profit for Blue Sky Airlines? \ What is the maximum profit? \ (Remember, you should only include values in the (reasonable) domain.) 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