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Home/ Questions/Q 6752417
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Editorial Team
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Editorial Team
Asked: May 26, 20262026-05-26T13:02:32+00:00 2026-05-26T13:02:32+00:00

I am trying to plot a few points on the following picture in Mathematica:

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I am trying to plot a few points on the following picture in Mathematica:

ParametricPlot3D[
   {{u, v, (Cos[u] + Cos[v])/3}, {u, -1, (Cos[u] + Cos[0])/3}, 
   {5, v, (Cos[4] + Cos[v])/3}}, {u, -4, 4}, {v, 0, 8}, Axes -> False, 
 Boxed -> False, BoxRatios -> {8, 8, 1.5}]

Mathematica graphics

(they should just look like dots on the surface)

What I was trying to do is enter the coordinates of the points manually on another graph using ListPointPlot3D, and then combine them using Show. But for some reason that isn’t working. Suggestions?

Also, I would like to add small vectors tangent to the surface in the x directions for the points I have plotted, but I have no idea on how to do that, so suggestions would be very much appreciated!

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1 Answer

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  1. Editorial Team
    Editorial Team
    2026-05-26T13:02:32+00:00Added an answer on May 26, 2026 at 1:02 pm

    Perhaps this will help you get started on a solution. It plots 3 random points on the surface. You can change the number of points by setting nPoints. I don’t know how to plot tangents along x. But when you figure that out you can use Arrows, as suggested by @Verbeia.

    nPoints = 3;
    Show[ParametricPlot3D[{
           {u, v, (Cos[u] + Cos[v])/3}, 
           {u, -1, (Cos[u] + Cos[0])/3}, {5,  v, (Cos[4] + Cos[v])/3}}, 
           {u, -4, 4}, {v, 0, 8}, Axes -> False, 
           Boxed -> False, BoxRatios -> {8, 8, 1.5},
           PlotStyle -> Directive[Opacity[0.5]]],
    
         Graphics3D[{Red, PointSize[.025], 
             Point[Table[{u1 = RandomReal[{-3, 3}], v1 = RandomReal[{1, 7}], 
             (Cos[u1] + Cos[v1])/3}, {nPoints}]]}]]
    

    points on surface

    Edit

    The following dynamic variation makes use of @belisarius ‘s contribution:

    Manipulate[
    Show[ParametricPlot3D[{{u, v, (Cos[u] + Cos[v])/3} },
      {u, -4, 4}, {v, 0, 8}, Axes -> False, Boxed -> False, 
      BoxRatios -> {8, 8, 1.5},
      Mesh -> None,
      ImageSize -> {400, 300},
      PlotRange -> {{-4, 4}, {0, 8}},
      PlotRangePadding -> {{0, 1.4}, {0, 0}},
      PlotStyle -> Directive[Opacity[0.5]]],
    Graphics3D[({Red, PointSize[.025], 
      Point@f[pt[[1, 1]], pt[[1, 2]]], Black, 
      Arrow[{f[pt[[1, 1]], pt[[1, 2]]], 
      f[pt[[1, 1]], pt[[1, 2]]] + D[f[t, pt[[1, 2]]], t] /. 
       t -> pt[[1, 1]]}]}]],
    Grid[{{
      LocatorPane[Dynamic[pt],
      Dynamic[Graphics[{},
       PlotRange -> {{-4, 4}, {0, 8}},
       Frame -> True,
       ImageSize -> 160,
       FrameTicks -> {Range[-4, 4], Range[0, 8], None, None},
       FrameLabel -> {"u", "v"},
       GridLines -> {Range[-4, 4], Range[0, 8]},
       GridLinesStyle -> Directive[LightGray]]],
       {{-4, 0}, {4, 8}}]}}],
      {{pt, {{1, 2}}}, ControlType -> None},
    
      Initialization :> {f[u_, v_] := {u, v, (Cos[u] + Cos[v])/3};}]
    

    Manipulate

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