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%$f(x)=\dfrac{1}{3}x^{3}-x^{2}-15x+50$
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\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}
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\newtheorem{summary}[theorem]{Summary}
\newenvironment{proof}[1][Proof]{\textbf{#1.} }{\ \rule{0.5em}{0.5em}}
\input{tcilatex}
\begin{document}


\paragraph{Name: \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \
\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \
\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ LAB\ SECTION:}

\paragraph{Lab 7, Week of May 11, 2009 \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \
\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ The Second
Derivative\protect\bigskip}

\begin{enumerate}
\item Here is the graph of $f(x)=\dfrac{1}{3}x^{3}-x^{2}-15x+50$.\FRAME{%
dtbpFUX}{2.9378in}{1.9579in}{0pt}{\Qcb{Graph of $f(x)$}}{}{Plot}{\special%
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\begin{enumerate}
\item Give the domain of $f(x)$ using interval notation.\medskip

\item Over what intervals does the graph of $f(x)$ appear to be
increasing?\medskip

\item Over what intervals does the graph of $f(x)$ appear to be
decreasing?\medskip

\item On the graph \textbf{sketch} the tangent lines to $f(x)$ at the values 
$x=-7,$ $x=-5,$ $x=-3,$ $x=-1,$ $x=1,$ $x=3,$ $x=5,$ and $x=7$.\medskip

\item Over what interval does the graph of $f(x)$ appear to be \textsf{%
concave up}, i.e., lies above its tangent lines?\medskip

\item Over what interval does the graph of $f(x)$ appear to be \textsf{%
concave down}, i.e., lies below its tangent lines?\medskip

\item Looking at your answers so far, if a function is concave up on an
interval must it be increasing everywhere on the same interval? \ Just
answer yes or no.\medskip

\item At what single $x$ value (from the list above) does your tangent line
appear to be above the graph of $f(x)$ on one side and below the graph of $%
f(x)$ on the other side? \ This value of $x$ corresponds to an inflection
point for the graph of $f(x)$.\medskip

\item Any point on a graph of a function $f(x)$ at which concavity changes
is called an \textsf{inflection point} for $f(x)$. \ Find and label (with
the letters \textsf{IP}) the only inflection point on your graph above. \
Now list the inflection point below as an ordered pair $(x,y)$ using \textsl{%
SN\/}{}to evaluate $f(x)$ if needed.\medskip

\item By hand, $\ $find $f^{\text{ }\prime }(x)$.\medskip

\item Use SN to graph $f^{\text{ }\prime }(x)$ over the window given below.
\ Sketch the graph.\FRAME{dtbpFUX}{2.6982in}{1.7988in}{0pt}{\Qcb{Graph of $%
f^{\prime }(x)$}}{}{Plot}{\special{language "Scientific Word";type
"MAPLEPLOT";width 2.6982in;height 1.7988in;depth 0pt;display
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\item Over what intervals does the graph of the derivative $f^{\text{ }%
\prime }(x)$ appear to be \textsf{increasing}? \ (Be careful! \ "increasing"
not "positive").\medskip

\item Over what intervals does the graph of the derivative $f^{\text{ }%
\prime }(x)$ appear to be \textsf{decreasing}?\medskip

\item How do your answers to parts (l) and (m) compare to the intervals you
found in parts (e) and (f)?\medskip 

\item By hand, find $f^{\text{ }\prime \prime }(x)$.\medskip

\item Use SN to graph the second derivative $f^{\text{ }\prime \prime }(x)$
over the window given below. \ Sketch the graph.\medskip \FRAME{dtbpFUX}{%
2.8227in}{1.8813in}{0pt}{\Qcb{Graph of $f^{\text{ }\prime \prime }(x)$}}{}{%
Plot}{\special{language "Scientific Word";type "MAPLEPLOT";width
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"[flat::RGB:0000000000]";curveStyle "Line";VCamFile
'KJB2Z90A.xvz';valid_file "T";tempfilename
'KJB2Z905.wmf';tempfile-properties "XPR";}}\medskip

\item Over what intervals does the graph of the second derivative $f^{\text{ 
}\prime \prime }(x)$ appear to be positive, that is, above the $x-$%
axis?\medskip

\item Over what intervals does the graph of the second derivative $f^{\text{ 
}\prime \prime }(x)$ appear to be negative, that is, below the $x-$%
axis?\medskip

\item You should notice that your answers to part (q) and (r) correspond to
your answers in parts (l) and (m). \ Why does the interval where $f^{\text{ }%
\prime }(x)$ is increasing correspond to the interval where $f^{\text{ }%
\prime \prime }(x)>0$? \ Hint: \ In general what is the relationship between
a function and its derivative?\medskip

\item Why does the interval where $f^{\text{ }\prime }(x)$ is decreasing
correspond to the interval where $f^{\text{ }\prime \prime }(x)<0$? \ Hint:
\ In general ,what is the relationship between a function and its
derivative?\medskip

\item Based on what you've learned so far complete the following sentences:$%
\medskip $

\begin{enumerate}
\item If a function is concave up then its first derivative is \fbox{\hspace{%
0.5in} \ \ \ \ \ \ \ \ \ \ \ \ } and its second derivative is \fbox{\hspace{%
0.5in} \ \ \ \ \ \ \ \ \ \ }.$\medskip $

\item If a function is concave down then its first derivative is \fbox{%
\hspace{0.5in} \ \ \ \ \ \ \ \ \ \ \ \ } and its second derivative is \fbox{%
\hspace{0.5in} \ \ \ \ \ \ \ \ \ }.$\medskip $
\end{enumerate}

\item Let's go back to thinking about inflection points. \ The definition of
an inflection point was given in part (i). \ Rewrite that definition
here.\medskip

\item For this function what equation involving the second derivative $f^{%
\text{ }\prime \prime }(x)$can you solve that gives the $x-$coordinate for
the inflection point of $f(x)$? \ By hand, solve the equation now.\medskip

\item In general, to guarantee that the solution to the equation you found
corresponds to an inflection point, you must make sure that concavity
changes at the $x$ value. \ To show this happens choose two different $x$
values (one less your solution and one greater than your solution) and
evaluate the second derivative $f^{\text{ }\prime \prime }(x)$. \ In this
case does $f^{\text{ }\prime \prime }(x)$ change from "positive to negative"
or "negative to positive"?\medskip
\end{enumerate}

\item Consider the function $g(x)=3-\sqrt[3]{(x-2)}$\FRAME{dtbpFUX}{2.2295in%
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\begin{enumerate}
\item What is the domain of $g(x)$?\medskip

\item Over what interval(s) does the graph of $g(x)$ appear to be
increasing?\medskip

\item Over what interval(s) does the graph of $g(x)$ appear to be
decreasing?\medskip

\item Over what interval(s) does the graph of $g(x)$ appear to be \textsf{%
concave up}?\medskip

\item Over what interval(s) does the graph of $g(x)$ appear to be \textsf{%
concave down}?\medskip

\item What is the single inflection point for the graph of $g(x)$? $\ $%
(Evaluate the function $g(x)$ to give both the $x$ and $y$ coordinates.) \
Label any inflection point(s) with the letters \textsf{IP} on your
graph.\medskip

\item Here is the graph of $g^{\prime }(x)$.\medskip \FRAME{dtbpFUX}{2.3748in%
}{1.5835in}{0pt}{\Qcb{Graph of $g^{\prime }(x)$}}{}{Plot}{\special{language
"Scientific Word";type "MAPLEPLOT";width 2.3748in;height 1.5835in;depth
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Roman,12,0000000000,useDefault,normal";numpoints 100;plotstyle
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"[flat::RGB:0000000000]";curveStyle "Line";VCamFile
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\item Over what intervals does the graph of the derivative $g^{\text{ }%
\prime }(x)$ appear to be \textsf{increasing}?\medskip

\item Over what intervals does the graph of the derivative $g^{\text{ }%
\prime }(x)$ appear to be \textsf{decreasing}?\medskip

\item Here is the graph of $g^{\prime \prime }(x)$.\medskip \FRAME{dtbpFUX}{%
2.5209in}{1.6803in}{0pt}{\Qcb{Graph of $g^{\prime \prime }(x)$}}{}{Plot}{%
\special{language "Scientific Word";type "MAPLEPLOT";width 2.5209in;height
1.6803in;depth 0pt;display "USEDEF";plot_snapshots TRUE;mustRecompute
FALSE;lastEngine "MuPAD";xmin "0";xmax "4";xviewmin "0";xviewmax
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"Times New Roman,12,0000000000,useDefault,normal";numpoints 100;plotstyle
"patch";axesstyle "normal";axestips FALSE;gridLines TRUE;xis
\TEXUX{x};var1name \TEXUX{$x$};function \TEXUX{$g^{\prime \prime
}(x)$};linecolor "black";linestyle 2;pointstyle "point";linethickness
2;lineAttributes "Dash";var1range "0,4";num-x-gridlines 100;curveColor
"[flat::RGB:0000000000]";curveStyle "Line";VCamFile
'KJB2Z907.xvz';valid_file "T";tempfilename
'KJB2Z908.wmf';tempfile-properties "XPR";}}

\item Over what intervals does the graph of the second derivative $g^{\text{ 
}\prime \prime }(x)$ appear to be positive, that is, above the $x-$%
axis?\medskip

\item Over what intervals does the graph of the second derivative $g^{\text{ 
}\prime \prime }(x)$ appear to be negative, that is, below the $x-$%
axis?\medskip

\item Are there any places where $g^{\text{ }\prime \prime }(x)=0$?\medskip

\item What is the $x$ coordinate of the point at which $g^{\text{ }\prime
\prime }(x)$ is not defined ? \ Notice that this corresponds to the
inflection point that you found for $g(x)$.\medskip

\item In this case look at the graph of $g^{\prime \prime }(x)$ to determine
if $g^{\prime \prime }(x)$ changes from "negative to positive" or "positive
to negative" at the $x$ value you found.\medskip

\item We can use your work in the lab so far to determine a general calculus
procedure for finding inflection points. \ It is the following:\medskip

(1) \ Find any $x$ values for which $g^{\prime \prime }(x)=0$ or $g^{\prime
\prime }(x)$ is not defined.\medskip \medskip

(2) \ Consider only those $x$ values that are also in the domain of $g(x)$%
.\medskip \medskip

(3) \ If $g(x)$ changes concavity at any of the $x$ values you have kept
then you found the $x$ value corresponding to an inflection point.\medskip

To show why the second step is necessary sketch the graph of a function
which changes from concave up to concave down, but does not have an
inflection point in between. \ Hint: The function cannot be continuous.
\end{enumerate}
\end{enumerate}

\end{document}

%%%%%%%%%%%%%%%%%%%%%% End /document/lab7Post.tex %%%%%%%%%%%%%%%%%%%%%

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%%%%%%%%%%%%%%%%%%%%%% End /document/KJB2Z903.wmf %%%%%%%%%%%%%%%%%%%%%

%%%%%%%%%%%%%%%%%%%%% Start /document/KJB2Z90B.xvz %%%%%%%%%%%%%%%%%%%%

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