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PlotLabels with equations not expressions


Plotting with NDSolve`StateData`How do I label contour lines that are superimposed on a 3d plot?One fill color for a curve when it is above the x-axis and another when it is below“Legended” not working with “Plot” or “LogLinearPlot”BarChart with two ChartLabelsFrame labels for Overlay of two plots to look like plot with two y-axesPlot between multiple curvesPolar and Parametric Plots not showing upGridLinesStyle not working with SetOptionsRotating a plot with a gradient filling defined by a function













5












$begingroup$


I want to label the curves in Plot[] with their equations (eg. "y = x^2") not just their expressions (eg. x^2). There has to be a way to do this, but I cannot figure it out.



shadeBoundedRegion[top_, bottom_, a_, b_]:= Plot[Max[top, bottom], top, bottom, x,a,b, Filling -> 3 -> 1, PlotLabels->"" ,Above,Above];
shadeBoundedRegion[4,x^2,-3,3]


I apologize if this has been answered elsewhere, but I could not find it.










share|improve this question









$endgroup$
















    5












    $begingroup$


    I want to label the curves in Plot[] with their equations (eg. "y = x^2") not just their expressions (eg. x^2). There has to be a way to do this, but I cannot figure it out.



    shadeBoundedRegion[top_, bottom_, a_, b_]:= Plot[Max[top, bottom], top, bottom, x,a,b, Filling -> 3 -> 1, PlotLabels->"" ,Above,Above];
    shadeBoundedRegion[4,x^2,-3,3]


    I apologize if this has been answered elsewhere, but I could not find it.










    share|improve this question









    $endgroup$














      5












      5








      5


      1



      $begingroup$


      I want to label the curves in Plot[] with their equations (eg. "y = x^2") not just their expressions (eg. x^2). There has to be a way to do this, but I cannot figure it out.



      shadeBoundedRegion[top_, bottom_, a_, b_]:= Plot[Max[top, bottom], top, bottom, x,a,b, Filling -> 3 -> 1, PlotLabels->"" ,Above,Above];
      shadeBoundedRegion[4,x^2,-3,3]


      I apologize if this has been answered elsewhere, but I could not find it.










      share|improve this question









      $endgroup$




      I want to label the curves in Plot[] with their equations (eg. "y = x^2") not just their expressions (eg. x^2). There has to be a way to do this, but I cannot figure it out.



      shadeBoundedRegion[top_, bottom_, a_, b_]:= Plot[Max[top, bottom], top, bottom, x,a,b, Filling -> 3 -> 1, PlotLabels->"" ,Above,Above];
      shadeBoundedRegion[4,x^2,-3,3]


      I apologize if this has been answered elsewhere, but I could not find it.







      plotting






      share|improve this question













      share|improve this question











      share|improve this question




      share|improve this question










      asked Mar 14 at 21:35









      tretztretz

      261




      261




















          1 Answer
          1






          active

          oldest

          votes


















          7












          $begingroup$

          Use PlotLabels -> "", HoldForm[y = top], HoldForm[y = bottom] in the definition of shadeBoundedRegion:



          shadeBoundedRegion[top_, bottom_, a_, b_] := Plot[Max[top, bottom], top, bottom, 
          x, a, b,
          Filling -> 3 -> 1,
          PlotLabels -> "", HoldForm[y = top], HoldForm[y = bottom]];

          shadeBoundedRegion[4, x^2, -3, 3]


          enter image description here






          share|improve this answer











          $endgroup$












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            1 Answer
            1






            active

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            active

            oldest

            votes






            active

            oldest

            votes









            7












            $begingroup$

            Use PlotLabels -> "", HoldForm[y = top], HoldForm[y = bottom] in the definition of shadeBoundedRegion:



            shadeBoundedRegion[top_, bottom_, a_, b_] := Plot[Max[top, bottom], top, bottom, 
            x, a, b,
            Filling -> 3 -> 1,
            PlotLabels -> "", HoldForm[y = top], HoldForm[y = bottom]];

            shadeBoundedRegion[4, x^2, -3, 3]


            enter image description here






            share|improve this answer











            $endgroup$

















              7












              $begingroup$

              Use PlotLabels -> "", HoldForm[y = top], HoldForm[y = bottom] in the definition of shadeBoundedRegion:



              shadeBoundedRegion[top_, bottom_, a_, b_] := Plot[Max[top, bottom], top, bottom, 
              x, a, b,
              Filling -> 3 -> 1,
              PlotLabels -> "", HoldForm[y = top], HoldForm[y = bottom]];

              shadeBoundedRegion[4, x^2, -3, 3]


              enter image description here






              share|improve this answer











              $endgroup$















                7












                7








                7





                $begingroup$

                Use PlotLabels -> "", HoldForm[y = top], HoldForm[y = bottom] in the definition of shadeBoundedRegion:



                shadeBoundedRegion[top_, bottom_, a_, b_] := Plot[Max[top, bottom], top, bottom, 
                x, a, b,
                Filling -> 3 -> 1,
                PlotLabels -> "", HoldForm[y = top], HoldForm[y = bottom]];

                shadeBoundedRegion[4, x^2, -3, 3]


                enter image description here






                share|improve this answer











                $endgroup$



                Use PlotLabels -> "", HoldForm[y = top], HoldForm[y = bottom] in the definition of shadeBoundedRegion:



                shadeBoundedRegion[top_, bottom_, a_, b_] := Plot[Max[top, bottom], top, bottom, 
                x, a, b,
                Filling -> 3 -> 1,
                PlotLabels -> "", HoldForm[y = top], HoldForm[y = bottom]];

                shadeBoundedRegion[4, x^2, -3, 3]


                enter image description here







                share|improve this answer














                share|improve this answer



                share|improve this answer








                edited Mar 15 at 5:10

























                answered Mar 14 at 21:50









                kglrkglr

                189k10206424




                189k10206424



























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