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Cell[CellGroupData[{
Cell["Lab 3.1 Tangent Planes", "Title"],

Cell["\<\
Save your final work on your account and submit your solution to \
the Engineering Math 2 Digital Dropbox with a file name in the form\
\>", \
"Solution",
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  CellTags->"eExam1"],

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LastNameFirstInitialChapterLabNumber.nb (no spaces or other \
characters)\
\>", "Solution",
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Cell["for example, StroyanK3Lab1.nb", "Solution",
  Evaluatable->False,
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  CellTags->"eExam1"],

Cell[CellGroupData[{

Cell["\<\
Your name:Seth Cohen & T.A.'s name: Lisa Powers here Section \
A05\
\>", "Section"],

Cell[CellGroupData[{

Cell[TextData[{
  "This Lab is focused on understanding the gradient with the help of ",
  StyleBox["Mathematica",
    FontSlant->"Italic"],
  ".  Open eSection 3.6 from your CD or the on-line version of the text and \
work through it.  Modify those examples to do the computations for the \
function in the next exercise."
}], "Text"],

Cell["", "Input",
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}, Closed]],

Cell[CellGroupData[{

Cell["", "Exercise"],

Cell[CellGroupData[{

Cell[TextData[{
  "a) Use ",
  StyleBox["Mathematica",
    FontSlant->"Italic"],
  " to graph the function ",
  Cell[BoxData[
      \(TraditionalForm\`f[x, y] = 
        3  Cos[\[Pi]\ x\ y\ ] \[ExponentialE]\^\(-\((x\^2 + y\^2)\)\)\)]],
  " and its tangent plane together at ",
  Cell[BoxData[
      \(TraditionalForm\`\((x, y)\) = \((1/5, 1/7)\)\)]],
  ".  Plot with changes in ",
  Cell[BoxData[
      \(TraditionalForm\`x\)]],
  " and ",
  Cell[BoxData[
      \(TraditionalForm\`y\)]],
  " of \[PlusMinus]1 away from this center.  Your plot will look similar to:"
}], "IndentedText"],

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  "\n\n\nb) Use ",
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  " to graph the function ",
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  ".  Plot with changes in ",
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  " and ",
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to:"
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  "c) Use ",
  StyleBox["Mathematica",
    FontSlant->"Italic"],
  " to graph the function ",
  Cell[BoxData[
      \(TraditionalForm\`f[x, y] = 
        3  Cos[\[Pi]\ x\ y\ ] \[ExponentialE]\^\(-\((x\^2 + y\^2)\)\)\)]],
  " and its tangent plane together at ",
  Cell[BoxData[
      \(TraditionalForm\`\((x, y)\) = \((1/5, 1/7)\)\)]],
  ".  Plot with changes in ",
  Cell[BoxData[
      \(TraditionalForm\`x\)]],
  " and ",
  Cell[BoxData[
      \(TraditionalForm\`y\)]],
  " of \[PlusMinus]0.01 away from this center.  Your plot will look similar \
to:"
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*)



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End of Mathematica Notebook file.
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