(* Content-type: application/mathematica *)

(*** Wolfram Notebook File ***)
(* http://www.wolfram.com/nb *)

(* CreatedBy='Mathematica 6.0' *)

(*CacheID: 234*)
(* Internal cache information:
NotebookFileLineBreakTest
NotebookFileLineBreakTest
NotebookDataPosition[       145,          7]
NotebookDataLength[     23943,        492]
NotebookOptionsPosition[      7041,        183]
NotebookOutlinePosition[     23700,        482]
CellTagsIndexPosition[     23657,        479]
WindowFrame->Normal*)

(* Beginning of Notebook Content *)
Notebook[{

Cell[CellGroupData[{
Cell["\<\
Tarea 9 :
 Importando y Exportando Ficheros\
\>", "Title",
 CellChangeTimes->{{3.4282168005625*^9, 3.428216817078125*^9}, {
  3.42866948146875*^9, 3.42866948296875*^9}}],

Cell[CellGroupData[{

Cell["Ejercicio 1", "Subsection",
 CellChangeTimes->{{3.4286487744130387`*^9, 3.4286487768974133`*^9}}],

Cell[TextData[{
 "La siguiente tabla muestra los tiempos de ejecuci\[OAcute]n de un programa \
de n datos de entrada para diversos valores que n\n \n",
 Cell[BoxData[
  TagBox[
   TagBox[
    TagBox[
     TagBox[GridBox[{
        {
         TagBox["n",
          HoldForm], "5", "10", "15", "20", "25", "30", "35", "40"},
        {
         TagBox["t",
          HoldForm], "4", "10", "17", "35", "42", "37", "71", "85"}
       },
       GridBoxAlignment->{
        "Columns" -> {{Left}}, "ColumnsIndexed" -> {}, "Rows" -> {{Baseline}},
          "RowsIndexed" -> {}},
       GridBoxDividers->{
        "Columns" -> {False, True, {False}, False}, "ColumnsIndexed" -> {}, 
         "Rows" -> {{False}}, "RowsIndexed" -> {}},
       GridBoxSpacings->{"Columns" -> {
           Offset[0.27999999999999997`], {
            Offset[0.7]}, 
           Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {}, "Rows" -> {
           Offset[0.2], {
            Offset[0.4]}, 
           Offset[0.2]}, "RowsIndexed" -> {}}],
      {OutputFormsDump`HeadedRows, None}],
     Function[BoxForm`e$, 
      TableForm[
      BoxForm`e$, TableHeadings -> {{$CellContext`n, $CellContext`t}, None}]]],
    {OutputFormsDump`HeadedRows, None}],
   Function[BoxForm`e$, 
    TableForm[BoxForm`e$, TableHeadings -> {{"n", "t"}, None}]]]],
  CellChangeTimes->{{3.4286490079599133`*^9, 3.4286490212255387`*^9}, {
   3.4286490614442887`*^9, 3.4286490749599133`*^9}}],
 "\nEstos datos se encuentran en el fichero ejerc1t9.xls.\na) Importar los \
datos y representarlos gr\[AAcute]ficamente. Guardar este gr\[AAcute]fico en \
una variable, puntos.\nb) Calcular el polinomio de segundo grado que mejor se \
ajusta a los datos y representarlo gr\[AAcute]ficamente guardando la gr\
\[AAcute]fica en una variable poli. Mostrar conjuntamente la gr\[AAcute]fica \
del polinomio y los puntos. Exportar este gr\[AAcute]fico a un fichero \
graficos.jpeg .\nc) Calcular mediante un ciclo los polinomios de aproximaci\
\[OAcute]n de grados 1 a 6 . A continuaci\[OAcute]n calcular los errores \
cuadr\[AAcute]ticos medios de cada polinomio.\nd) Crear una tabla de la forma \
{{\"grado: \",1,\"Error cuadrat: ",
 Cell[BoxData[
  FormBox["\"\<,\!\(
\*SubscriptBox[\(e\), \(1\)]\)\>", TraditionalForm]]],
 ",\"t estimado 45 dat: \", ",
 Cell[BoxData[
  FormBox[
   RowBox[{
    SubscriptBox["p", "i"], "[", "45", "]"}], TraditionalForm]]],
 "},{....},...} y exportarla a un fichero \"resultados1.xls\"."
}], "Text",
 CellChangeTimes->{{3.4286488487099133`*^9, 3.4286488784599133`*^9}, {
  3.4286490851474133`*^9, 3.4286491161630387`*^9}, {3.4286492732099133`*^9, 
  3.4286493005067887`*^9}, {3.4286493366161633`*^9, 3.4286494664599133`*^9}, {
  3.4286495112411633`*^9, 3.4286495885067887`*^9}, {3.4286508272567887`*^9, 
  3.4286508299599133`*^9}, {3.4286512974442887`*^9, 3.4286514396005387`*^9}}],

Cell[BoxData["\[IndentingNewLine]"], "Input",
 CellChangeTimes->{3.42866966109375*^9}]
}, Open  ]],

Cell[CellGroupData[{

Cell["Ejercicio 2", "Subsection",
 CellChangeTimes->{{3.4286514887567887`*^9, 3.4286514911786633`*^9}}],

Cell[TextData[{
 "La siguiente tabla muestra la evoluci\[OAcute]n de una enfermedad \
contagiosa. t indica el tiempo en d\[IAcute]as y n el n\.ba de personas \
contagiadas. \n",
 Cell[BoxData[
  TagBox[
   TagBox[GridBox[{
      {
       TagBox["dias",
        HoldForm], 
       TagBox[
        RowBox[{"N\.ba", " ", "personas"}],
        HoldForm]},
      {"0", "1"},
      {"1", "734"},
      {"2", "5182"},
      {"3", "28766"},
      {"4", "74899"},
      {"5", "95661"},
      {"6", "99389"},
      {"7", "99917"}
     },
     GridBoxAlignment->{
      "Columns" -> {{Left}}, "ColumnsIndexed" -> {}, "Rows" -> {{Baseline}}, 
       "RowsIndexed" -> {}},
     GridBoxDividers->{
      "Columns" -> {{False}}, "ColumnsIndexed" -> {}, 
       "Rows" -> {False, True, {False}, False}, "RowsIndexed" -> {}},
     GridBoxSpacings->{"Columns" -> {
         Offset[0.27999999999999997`], {
          Offset[0.7]}, 
         Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {}, "Rows" -> {
         Offset[0.2], {
          Offset[0.4]}, 
         Offset[0.2]}, "RowsIndexed" -> {}}],
    {None, OutputFormsDump`HeadedColumns}],
   Function[BoxForm`e$, 
    TableForm[
    BoxForm`e$, 
     TableHeadings -> {
      None, {$CellContext`dias, $CellContext`N\.ba $CellContext`personas}}]]]],
  CellChangeTimes->{{3.4286518138974133`*^9, 3.4286518532411633`*^9}}],
 "\nEstos datos se encuentran en el fichero \"ejerc2t9.xls\".\na) Importar el \
fichero y representar gr\[AAcute]ficamente los puntos guardando el \
gr\[AAcute]fico en una variable puntos.\nb) Calcular el polinomio de ajuste \
que tenga un error cuadr\[AAcute]tico medio menor que 2000. Representar este \
polinomio junto con los datos y exportar esta gr\[AAcute]fica a un fichero \
\"grafico1.jpeg\".\nc) \[DownQuestion]Es adecuado este ajuste para detectar \
el n\.ba de contagiados en m\[AAcute]s de 7 d\[IAcute]as? Razonar la \
respuesta.\nd) Obtener ayuda sobre el comando FindFit y utilizarlo para \
obtener un ajuste de la forma : f(t) = ",
 Cell[BoxData[
  FormBox[
   FractionBox["1", 
    RowBox[{"a", "+", 
     SuperscriptBox["be", 
      RowBox[{
       RowBox[{"-", "2"}], "t"}]]}]], TraditionalForm]]],
 ". \ne) Representar esta funci\[OAcute]n junto con los datos y exportar esta \
gr\[AAcute]fica a un fichero \"grafico2.jpeg\". Representar en una linea este \
gr\[AAcute]fico junto con el anterior y exportar a un fichero \"graficos.jpeg\
\" utilizando la opci\[OAcute]n ImageSize para obtener un gr\[AAcute]fico del \
tam\[NTilde]o deseado.\nf) Calcular el error cuadr\[AAcute]tico medio \
cometido con f(t)."
}], "Text",
 CellChangeTimes->{{3.4286514990224133`*^9, 3.4286515041942887`*^9}, {
   3.4286515954755387`*^9, 3.4286516438974133`*^9}, {3.4286518380224133`*^9, 
   3.4286518596786633`*^9}, {3.4286519350224133`*^9, 
   3.4286519838505387`*^9}, {3.4286523356630387`*^9, 
   3.4286524506161633`*^9}, {3.4286529872880387`*^9, 3.4286532251942887`*^9}, 
   3.428669670734375*^9}],

Cell[BoxData["\[IndentingNewLine]"], "Input",
 CellChangeTimes->{3.428669673984375*^9}]
}, Open  ]]
}, Open  ]]
},
WindowToolbars->"EditBar",
WindowSize->{904, 651},
WindowMargins->{{-5, Automatic}, {Automatic, -6}},
DockedCells->FEPrivate`If[
  FEPrivate`SameQ[FEPrivate`$ProductIDName, "MathematicaPlayer"], 
  FEPrivate`Join[{
    Cell[
     BoxData[
      GraphicsBox[
       RasterBox[CompressedData["
1:eJztXXdYFNfaz3O/f+79vudek3vTLKBIEaQpTRC7BgtqLCTWGxNjYsFookE0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        "], {{0, 0}, {557, 41}}, {0, 255}, ColorFunction -> RGBColor], 
       ImageSize -> {557, 41}, PlotRange -> {{0, 557}, {0, 41}}]], 
     "DockedCell", Background -> GrayLevel[0.866682], 
     CellFrame -> {{0, 0}, {0, 4}}, CellFrameColor -> 
     RGBColor[0.690074, 0.12871, 0.194598], CellMargins -> {{0, 0}, {-3, 0}}, 
     CellFrameMargins -> 0, ContextMenu -> None, 
     ComponentwiseContextMenu -> {}], 
    Cell[
     BoxData[
      GridBox[{{
         GraphicsBox[
          RasterBox[CompressedData["
1:eJztWl1Ik1EYFrqNEoLMbHPmNkRrEhJERj93ra4cJvbDRIsyMk1pc03tTL1w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           "], {{0, 0}, {199, 30}}, {0, 255}, ColorFunction -> RGBColor], 
          ImageSize -> {199, 30}, PlotRange -> {{0, 199}, {0, 30}}], 
         ButtonBox[
          GraphicsBox[
           RasterBox[CompressedData["
1:eJztlDFuhFAMRJHS5w45Re6RI+wFcoOUtNtR0lJSUlNSUtNS0m9JXjTKaPQh
UfpgCeT1n2+Px15ebu9vt6eqqp55Xnm+/I/L/p+1bbtt277vvJumIcKbnwWs
73vBsHVdE1bXNQ55Ho8HMOEd3L9tWRZ+6tRBrrjEMAwigHO/37M6SII40zRB
Q7QLkpQWjKOu63RqGHHVIoOYYAR16oucinYGxUo2jqMIzPNMnpQRPF2nMkeS
cCBDXsm7ZNZp6oZRS3wsIBFNIYM2iY8gYmJA8imqawHcOAKqio4KSp4O7Qjp
K1nOUygasaG2hoKSaud3krkArggZzyhhTohP3Uz7E0mNu9g98oj26exOSTon
fRUtn8IUJL+W80gyuz6OW3mgrSXXEv5dSaRTaRz9KQpY/knxtVomKdFQxvFT
JZFR6pFBJWT5tbEvR9+H3F6S+GOSMC+DTHtrHYyh32Qu855cdhn2CUundjY=

            "], {{0, 0}, {55, 14}}, {0, 255}, ColorFunction -> RGBColor], 
           ImageSize -> {55, 14}, PlotRange -> {{0, 55}, {0, 14}}], 
          ButtonData -> {
            URL["http://store.wolfram.com/view/app/playerpro/"], None}, 
          ButtonNote -> "http://store.wolfram.com/view/app/playerpro/"], 
         GraphicsBox[
          
          RasterBox[{{{132, 132, 132}, {156, 155, 155}}, {{138, 137, 137}, {
           171, 169, 169}}, {{138, 137, 137}, {171, 169, 169}}, {{138, 137, 
           137}, {171, 169, 169}}, {{138, 137, 137}, {171, 169, 169}}, {{138, 
           137, 137}, {171, 169, 169}}, {{138, 137, 137}, {171, 169, 169}}, {{
           138, 137, 137}, {171, 169, 169}}, {{138, 137, 137}, {171, 169, 
           169}}, {{138, 137, 137}, {171, 169, 169}}, {{138, 137, 137}, {171, 
           169, 169}}, {{138, 137, 137}, {171, 169, 169}}, {{138, 137, 137}, {
           171, 169, 169}}, {{135, 135, 135}, {167, 166, 166}}}, {{0, 0}, {2, 
           14}}, {0, 255}, ColorFunction -> RGBColor], ImageSize -> {2, 14}, 
          PlotRange -> {{0, 2}, {0, 14}}], 
         ButtonBox[
          GraphicsBox[
           RasterBox[CompressedData["
1:eJztlSGSg2AMhTuzfu+wB1qzR+gF9gbIWhwSW4lEV1ZWYyvxSPZb3vAmDdDq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            "], {{0, 0}, {77, 14}}, {0, 255}, ColorFunction -> RGBColor], 
           ImageSize -> {77, 14}, PlotRange -> {{0, 77}, {0, 14}}], 
          ButtonData -> {
            URL[
            "http://www.wolfram.com/solutions/interactivedeployment/\
licensingterms.html"], None}, ButtonNote -> 
          "http://www.wolfram.com/solutions/interactivedeployment/\
licensingterms.html"]}}, ColumnsEqual -> False, 
       GridBoxAlignment -> {"Columns" -> {{Center}}, "Rows" -> {{Center}}}]], 
     "DockedCell", Background -> GrayLevel[0.494118], 
     CellFrame -> {{0, 0}, {4, 0}}, CellFrameColor -> 
     RGBColor[0.690074, 0.12871, 0.194598], CellMargins -> 0, 
     CellFrameMargins -> {{0, 0}, {0, -1}}, ContextMenu -> None, 
     ComponentwiseContextMenu -> {}, 
     ButtonBoxOptions -> {ButtonFunction :> (FrontEndExecute[{
          NotebookLocate[#2]}]& ), Appearance -> None, ButtonFrame -> None, 
       Evaluator -> None, Method -> "Queued"}]}, 
   FEPrivate`If[
    FEPrivate`SameQ[
     FrontEnd`CurrentValue[
      FrontEnd`EvaluationNotebook[], ScreenStyleEnvironment], "SlideShow"], {
    Inherited}, {}]], Inherited],
Magnification->1.25,
FrontEndVersion->"7.0 for Microsoft Windows (32-bit) (November 10, 2008)",
StyleDefinitions->FrontEnd`FileName[{"Report"}, "StandardReport.nb", 
  CharacterEncoding -> "WindowsANSI"]
]
(* End of Notebook Content *)

(* Internal cache information *)
(*CellTagsOutline
CellTagsIndex->{}
*)
(*CellTagsIndex
CellTagsIndex->{}
*)
(*NotebookFileOutline
Notebook[{
Cell[CellGroupData[{
Cell[567, 22, 179, 5, 210, "Title"],
Cell[CellGroupData[{
Cell[771, 31, 103, 1, 38, "Subsection"],
Cell[877, 34, 2851, 61, 316, "Text"],
Cell[3731, 97, 86, 1, 87, "Input"]
}, Open  ]],
Cell[CellGroupData[{
Cell[3854, 103, 103, 1, 38, "Subsection"],
Cell[3960, 106, 2963, 70, 517, "Text"],
Cell[6926, 178, 87, 1, 87, "Input"]
}, Open  ]]
}, Open  ]]
}
]
*)

(* End of internal cache information *)
(* NotebookSignature xxTIdQhCT81C9AwEeIvodgLx *)