Revisions to Plotting in polar coordinates, simple implicit curves

added 336 characters in body

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edited Dec 4, 2014 at 8:26

Does this work for you:

PolarPlot[{ArcCos[t], -ArcCos[t]}, {t, -1,1}]

enter image description here

Update: (Sjoerd C. de Vries comment)

For all r

r=(+/-)ArcCos[t]+2 n Pi

Taking few of r results:

Show[Table[
  PolarPlot[{ArcCos[t], -ArcCos[t]} + n 2 Pi, {t, -1, 1}, 
   PlotRange -> All], {n, -10, 10}]]

enter image description here

Does this work for you:

PolarPlot[{ArcCos[t], -ArcCos[t]}, {t, -1,1}]

enter image description here

Does this work for you:

PolarPlot[{ArcCos[t], -ArcCos[t]}, {t, -1,1}]

enter image description here

Update: (Sjoerd C. de Vries comment)

For all r

r=(+/-)ArcCos[t]+2 n Pi

Taking few of r results:

Show[Table[
  PolarPlot[{ArcCos[t], -ArcCos[t]} + n 2 Pi, {t, -1, 1}, 
   PlotRange -> All], {n, -10, 10}]]

enter image description here

deleted 3 characters in body

Source Link

edited Dec 4, 2014 at 5:53

Does this work for you:

PolarPlot[{ArcCos[t], -ArcCos[t]}, {t, -Pi1, Pi1}]

enter image description here

Does this work for you:

PolarPlot[{ArcCos[t], -ArcCos[t]}, {t, -Pi, Pi}]

enter image description here

Does this work for you:

PolarPlot[{ArcCos[t], -ArcCos[t]}, {t, -1,1}]

enter image description here

Source Link

created Dec 4, 2014 at 5:21

Does this work for you:

PolarPlot[{ArcCos[t], -ArcCos[t]}, {t, -Pi, Pi}]

enter image description here

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