1.12. Príklady 2D a 3D grafických zobrazení

g1 = Plot[Sin[x],    {x, -2 π, 2 π}]

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-Graphics -

g2 = Plot[Tan[x],    {x, -2 π, 2 π}, PlotStyle -> Hue[.6] ]

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-Graphics -

Show[g1, g2]    (* simultaneous vizualization of the two graphical objects g1, g2 *)

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-Graphics -

g3 = Plot[{Sin[x], Cos[2 x]}, {x, -3, 3}, PlotStyle -> {Hue[0.1], Hue[0.8]}]

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-Graphics -

g4 = Plot[{Sin[x], Cos[2 x]}, {x, -3, 3}, PlotRange -> {0, 1.2}, PlotStyle -> {Hue[0.1], ... Hue[0.8]}] (*    The Option PlotRange gives desired interval for the function values *)

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-Graphics -

tt = {{0, 3}, {0.5, 4}, {1.1, 2.2}, {1.3, 4}, {1.5, 4}, {2, 3}} ListPlot[tt, PlotRange -> {0, 5} ]

{{0, 3}, {0.5`, 4}, {1.1`, 2.2`}, {1.3`, 4}, {1.5`, 4}, {2, 3}}

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-Graphics -

ListPlot[tt, PlotRange -> {0, 5}, PlotStyle -> PointSize[0.02]]

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-Graphics -

ListPlot[tt, PlotRange -> {0, 5}, PlotJoined -> True]

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-Graphics -

Plot3D[ ( Cos[x - y])/Log[x + y]   , {x, 1, 5 }, {y, 1, 10   }]

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-SurfaceGraphics -

Plot3D[ Cos[x - y]/Log[x + y]   , {x, 1, 5 }, {y, 1, 10   }, ColorFunction -> Hue, ViewPoint -> {0, - 3, 5}]

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-SurfaceGraphics -

(* ellipse *) ParametricPlot[ {3 Cos[φ], 7 Sin[φ]}, {φ , 0, 2 π}]            

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(* elliptic cylinder *) ParametricPlot3D[{3 Cos[φ], 7 Sin[φ], u}, {φ, 0, 2 π}, {u, 0, 3}]    

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(* Archimedes ' s spiral *) a = 3 ; ParametricPlot [{a * fi * Cos[fi], a * fi * Sin[fi]}, {fi, 0, 5 π} ]     Null

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(* 3 D Archimedes ' s spiral *) a = 0.25 ; ParametricPlot3D [{a * fi * Cos[fi], a * fi * Sin[fi], u}, {fi, 0, 5 Pi}, {u, 0, 3} ]

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(* colored serviette *) ParametricPlot3D [ {t, u, Sin[t * u]}, {t, -3, 3}, {u, -3, 3} ]

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(* pipe *) ParametricPlot3D [ {Cos[t/2] * (3 + Cos[u]), Sin[t] * (3 + Cos[u]), 1.5 Sin[u] }, {t, 0, 2 π}, {u, 0, 2 π} ]    

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(* sphere *) ParametricPlot3D[{ Cos[t] Cos[u], Sin[t] Cos[u], Sin[u]}, {t, 0, 2 Pi} , {u, -Pi/2, Pi/2}]   

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(* Loads the standard add - on package Graphics`Graphics` *) << Graphics`Graphics`

(* snowflake *) PolarPlot[Sin[t * 10] * t , {t, -40, 20}]    

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