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$CellContext`b$$ = 1, $CellContext`c$$ = 1, $CellContext`n$$ = 1, $CellContext`nx$$ = 1, $CellContext`ny$$ = 1, $CellContext`nz$$ = 1, Typeset`show$$ = True, Typeset`bookmarkList$$ = {}, Typeset`bookmarkMode$$ = "Menu", Typeset`animator$$, Typeset`animvar$$ = 1, Typeset`name$$ = "\"untitled\"", Typeset`specs$$ = {{{ Hold[$CellContext`a$$], 1, "1D box length"}, 1, 10}, {{ Hold[$CellContext`n$$], 1, "quantum number"}, {1, 2, 3, 4, 5}}, {{ Hold[$CellContext`a3d$$], 1, "length"}, 1, 10}, {{ Hold[$CellContext`b$$], 1, "width"}, 1, 10}, {{ Hold[$CellContext`c$$], 1, "height"}, 1, 10}, {{ Hold[$CellContext`nx$$], 1, "length"}, {1, 2, 3, 4, 5}}, {{ Hold[$CellContext`ny$$], 1, "width"}, {1, 2, 3, 4, 5}}, {{ Hold[$CellContext`nz$$], 1, "height"}, {1, 2, 3, 4, 5}}, { Hold[ Grid[{{ Column[{ Style["one\[Hyphen]dimensional box", FontSize -> 12], Manipulate`Place[1], Manipulate`Place[2]}, Center], Column[{ Style["three\[Hyphen]dimensional box", FontSize -> 12], Manipulate`Place[3], Manipulate`Place[4], Manipulate`Place[5], Row[{"quantum number", Spacer[10], Column[{ Manipulate`Place[6], Manipulate`Place[7], Manipulate`Place[8]}]}]}, Center]}}, Spacings -> {12, 0}, Alignment -> Top]], Manipulate`Dump`ThisIsNotAControl}}, Typeset`size$$ = {556., {161., 168.}}, Typeset`update$$ = 0, Typeset`initDone$$, Typeset`skipInitDone$$ = False, $CellContext`a$86953$$ = 0, $CellContext`n$86954$$ = 0, $CellContext`a3d$86955$$ = 0, $CellContext`b$86956$$ = 0, $CellContext`c$86957$$ = 0, $CellContext`nx$86958$$ = 0, $CellContext`ny$86959$$ = 0, $CellContext`nz$86960$$ = 0}, DynamicBox[Manipulate`ManipulateBoxes[ 2, StandardForm, "Variables" :> {$CellContext`a$$ = 1, $CellContext`a3d$$ = 1, $CellContext`b$$ = 1, $CellContext`c$$ = 1, $CellContext`n$$ = 1, $CellContext`nx$$ = 1, $CellContext`ny$$ = 1, $CellContext`nz$$ = 1}, "ControllerVariables" :> { Hold[$CellContext`a$$, $CellContext`a$86953$$, 0], Hold[$CellContext`n$$, $CellContext`n$86954$$, 0], Hold[$CellContext`a3d$$, $CellContext`a3d$86955$$, 0], Hold[$CellContext`b$$, $CellContext`b$86956$$, 0], Hold[$CellContext`c$$, $CellContext`c$86957$$, 0], Hold[$CellContext`nx$$, $CellContext`nx$86958$$, 0], Hold[$CellContext`ny$$, $CellContext`ny$86959$$, 0], Hold[$CellContext`nz$$, $CellContext`nz$86960$$, 0]}, "OtherVariables" :> { Typeset`show$$, Typeset`bookmarkList$$, Typeset`bookmarkMode$$, Typeset`animator$$, Typeset`animvar$$, Typeset`name$$, Typeset`specs$$, Typeset`size$$, Typeset`update$$, Typeset`initDone$$, Typeset`skipInitDone$$}, "Body" :> Module[{$CellContext`plot1$, $CellContext`plot2$, $CellContext`plot3d$, \ $CellContext`energy$, $CellContext`energy3d$, $CellContext`dx$, \ $CellContext`dy$, $CellContext`dz$, $CellContext`i$, $CellContext`j$, \ $CellContext`k$, $CellContext`index$, $CellContext`x$, $CellContext`y$, \ $CellContext`z$, $CellContext`op$}, $CellContext`plot1$ = Plot[Sqrt[2/$CellContext`a$$] Sin[(($CellContext`n$$ Pi) $CellContext`x$)/$CellContext`a$$], {$CellContext`x$, 0, $CellContext`a$$}, PlotRange -> {{0, $CellContext`a$$}, {-1.5, 1.5}}, PlotLabel -> Style["wavefunction of particle in 1D box", Black, FontSize -> 12], AxesLabel -> {"position of particle", ""}, ImageSize -> 275]; $CellContext`plot2$ = Plot[(Sqrt[2/$CellContext`a$$] Sin[(($CellContext`n$$ Pi) $CellContext`x$)/$CellContext`a$$])^2, {$CellContext`x$, 0, $CellContext`a$$}, PlotRange -> {{0, $CellContext`a$$}, {-0.0001, 2}}, PlotLabel -> Style["probability density of particle in 1D box", Black, FontSize -> 12], AxesLabel -> {"position of particle", ""}, ImageSize -> 275]; $CellContext`energy$ = ($CellContext`h^2 \ $CellContext`n$$^2)/(( 8 $CellContext`m) $CellContext`a$$^2); $CellContext`energy3d$ = \ ($CellContext`h^2/( 8 $CellContext`m)) ($CellContext`nx$$^2/$CellContext`a3d$$^2 + \ $CellContext`ny$$^2/$CellContext`b$$^2 + \ $CellContext`nz$$^2/$CellContext`c$$^2); $CellContext`dx$ = ($CellContext`dy$ = \ ($CellContext`dz$ = 1./$CellContext`div)); Part[$CellContext`opList, 1] = Opacity[0.1]; $CellContext`i$ = 0; $CellContext`j$ = 0; $CellContext`k$ = 0; $CellContext`index$ = 0; While[$CellContext`i$ < $CellContext`div, While[$CellContext`j$ < $CellContext`div, While[$CellContext`k$ < $CellContext`div, $CellContext`index$ = \ $CellContext`index$ + 1; $CellContext`x$ = $CellContext`i$ $CellContext`dx$ + 0.5 $CellContext`dx$; $CellContext`y$ = $CellContext`j$ \ $CellContext`dy$ + 0.5 $CellContext`dy$; $CellContext`z$ = $CellContext`k$ \ $CellContext`dz$ + 0.5 $CellContext`dz$; $CellContext`op$ = (((Sqrt[8] Sin[($CellContext`nx$$ Pi) $CellContext`x$]) Sin[($CellContext`ny$$ Pi) $CellContext`y$]) Sin[($CellContext`nz$$ Pi) $CellContext`z$])^2; Part[$CellContext`opList, 2 $CellContext`index$ - 1 + 1] = PointSize[$CellContext`op$/100]; Part[$CellContext`opList, 2 $CellContext`index$ + 1] = Point[{$CellContext`x$, $CellContext`y$, $CellContext`z$}]; \ $CellContext`k$ = $CellContext`k$ + 1; Null]; $CellContext`k$ = 0; $CellContext`j$ = $CellContext`j$ + 1; Null]; $CellContext`j$ = 0; $CellContext`i$ = $CellContext`i$ + 1; Null]; $CellContext`plot3d$ = Graphics3D[$CellContext`opList, ImageSize -> {250, 260}]; Text[ Grid[{{ Column[{$CellContext`plot1$, $CellContext`plot2$, Style[ Row[{"\n1D energy in atomic units: ", N[$CellContext`energy$]}], Black, FontSize -> 12]}, Center], Spacer[15], Column[{ Style[ "probability density of particle in 3D box", Black, FontSize -> 12], "", $CellContext`plot3d$, "", Style[ Row[{"3D energy in atomic units: ", N[$CellContext`energy3d$]}], Black, FontSize -> 12]}, Center]}}]]], "Specifications" :> {{{$CellContext`a$$, 1, "1D box length"}, 1, 10, Appearance -> "Labeled", ImageSize -> Small, ControlPlacement -> 1}, {{$CellContext`n$$, 1, "quantum number"}, {1, 2, 3, 4, 5}, ControlPlacement -> 2}, {{$CellContext`a3d$$, 1, "length"}, 1, 10, Appearance -> "Labeled", ImageSize -> Small, ControlPlacement -> 3}, {{$CellContext`b$$, 1, "width"}, 1, 10, Appearance -> "Labeled", ImageSize -> Small, ControlPlacement -> 4}, {{$CellContext`c$$, 1, "height"}, 1, 10, Appearance -> "Labeled", ImageSize -> Small, ControlPlacement -> 5}, {{$CellContext`nx$$, 1, "length"}, {1, 2, 3, 4, 5}, ControlPlacement -> 6}, {{$CellContext`ny$$, 1, "width"}, {1, 2, 3, 4, 5}, ControlPlacement -> 7}, {{$CellContext`nz$$, 1, "height"}, {1, 2, 3, 4, 5}, ControlPlacement -> 8}, Grid[{{ Column[{ Style["one\[Hyphen]dimensional box", FontSize -> 12], Manipulate`Place[1], Manipulate`Place[2]}, Center], Column[{ Style["three\[Hyphen]dimensional box", FontSize -> 12], Manipulate`Place[3], Manipulate`Place[4], Manipulate`Place[5], Row[{"quantum number", Spacer[10], Column[{ Manipulate`Place[6], Manipulate`Place[7], Manipulate`Place[8]}]}]}, Center]}}, Spacings -> {12, 0}, Alignment -> Top]}, "Options" :> { TrackedSymbols :> {$CellContext`a$$, $CellContext`b$$, \ $CellContext`c$$, $CellContext`a3d$$, $CellContext`n$$, $CellContext`nx$$, \ $CellContext`ny$$, $CellContext`nz$$}, ControlPlacement -> Top}, "DefaultOptions" :> 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We consider both the one-dimensional and three-dimensional cases. For \ both, we show diagrams that depict the probability density and energy of the \ particle. These values/graphics depend on the energy level of the particle \ and the dimensions of the boxes. These variables can be manipulated to show \ how they influence the behavior of a particle in a box. For the 1D box, the \ energy levels are given by ", Cell[BoxData[ FormBox[ RowBox[{ SubscriptBox["E", "n"], "=", RowBox[{ FractionBox[ SuperscriptBox["h", "2"], RowBox[{"8", "m", " ", SuperscriptBox["a", "2"]}]], SuperscriptBox["n", "2"]}]}], TraditionalForm]], "InlineMath"], ", where the quantum number ", Cell[BoxData[ FormBox["n", TraditionalForm]], "InlineMath"], " has the possible values ", Cell[BoxData[ FormBox[ RowBox[{ RowBox[{"n", "=", "1"}], ",", "2", ",", "3", ",", "\[Ellipsis]"}], TraditionalForm]], "InlineMath"], ". 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