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Visualizing the difference curve in a 2D plot?
Planned maintenance scheduled April 23, 2019 at 00:00UTC (8:00pm US/Eastern)
Announcing the arrival of Valued Associate #679: Cesar Manara
Unicorn Meta Zoo #1: Why another podcast?Copying each object in a plot separately as an imageregion plot in a 2-simplexWhy is Chop ignored in Plot?How can I plot a 3-variables function to identify the neutral surface and a regionPlot a curve on a latticeHelp plot with horizontal fillingHow to improve this plot?Plot data with different confidence intervalsGetting the coordinates of a specific point out of a plotDifferent shades of the same colour in one plot
$begingroup$
I have two functions $f(x,y)$ and $g(x,y)$. I wish to perform two tasks on a 2-dimensional figure:
Plot the curve where each point satisfies $f(x,y)=g(x,y)$.
Mark one side of the curve with red.
I tried to use Plot3D like the following
myfunc[x_, y_]:= If[f[x, y] < g(x, y), 1,0];
Plot3D[myfunc[x, y], x, 0, 10, y, 0, 3]
It gives what I expected, but how can I do this in a 2D plot?
plotting
$endgroup$
add a comment |
$begingroup$
I have two functions $f(x,y)$ and $g(x,y)$. I wish to perform two tasks on a 2-dimensional figure:
Plot the curve where each point satisfies $f(x,y)=g(x,y)$.
Mark one side of the curve with red.
I tried to use Plot3D like the following
myfunc[x_, y_]:= If[f[x, y] < g(x, y), 1,0];
Plot3D[myfunc[x, y], x, 0, 10, y, 0, 3]
It gives what I expected, but how can I do this in a 2D plot?
plotting
$endgroup$
add a comment |
$begingroup$
I have two functions $f(x,y)$ and $g(x,y)$. I wish to perform two tasks on a 2-dimensional figure:
Plot the curve where each point satisfies $f(x,y)=g(x,y)$.
Mark one side of the curve with red.
I tried to use Plot3D like the following
myfunc[x_, y_]:= If[f[x, y] < g(x, y), 1,0];
Plot3D[myfunc[x, y], x, 0, 10, y, 0, 3]
It gives what I expected, but how can I do this in a 2D plot?
plotting
$endgroup$
I have two functions $f(x,y)$ and $g(x,y)$. I wish to perform two tasks on a 2-dimensional figure:
Plot the curve where each point satisfies $f(x,y)=g(x,y)$.
Mark one side of the curve with red.
I tried to use Plot3D like the following
myfunc[x_, y_]:= If[f[x, y] < g(x, y), 1,0];
Plot3D[myfunc[x, y], x, 0, 10, y, 0, 3]
It gives what I expected, but how can I do this in a 2D plot?
plotting
plotting
edited Mar 21 at 5:10
m_goldberg
88.9k873200
88.9k873200
asked Mar 20 at 23:13
David Xiaoyu XuDavid Xiaoyu Xu
394
394
add a comment |
add a comment |
2 Answers
2
active
oldest
votes
$begingroup$
RegionPlot[f[x, y] <= g[x, y], x, 0, 10, y, 0, 3]
$endgroup$
$begingroup$
thanks! I didn't know this before.
$endgroup$
– David Xiaoyu Xu
Mar 20 at 23:41
add a comment |
$begingroup$
ContourPlot[f[x, y] - g[x, y], x, 0, 10, y, 0, 3,
Contours -> 0, ContourShading -> None, Red]
$endgroup$
add a comment |
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2 Answers
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2 Answers
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$begingroup$
RegionPlot[f[x, y] <= g[x, y], x, 0, 10, y, 0, 3]
$endgroup$
$begingroup$
thanks! I didn't know this before.
$endgroup$
– David Xiaoyu Xu
Mar 20 at 23:41
add a comment |
$begingroup$
RegionPlot[f[x, y] <= g[x, y], x, 0, 10, y, 0, 3]
$endgroup$
$begingroup$
thanks! I didn't know this before.
$endgroup$
– David Xiaoyu Xu
Mar 20 at 23:41
add a comment |
$begingroup$
RegionPlot[f[x, y] <= g[x, y], x, 0, 10, y, 0, 3]
$endgroup$
RegionPlot[f[x, y] <= g[x, y], x, 0, 10, y, 0, 3]
answered Mar 20 at 23:17
Henrik SchumacherHenrik Schumacher
60.5k584170
60.5k584170
$begingroup$
thanks! I didn't know this before.
$endgroup$
– David Xiaoyu Xu
Mar 20 at 23:41
add a comment |
$begingroup$
thanks! I didn't know this before.
$endgroup$
– David Xiaoyu Xu
Mar 20 at 23:41
$begingroup$
thanks! I didn't know this before.
$endgroup$
– David Xiaoyu Xu
Mar 20 at 23:41
$begingroup$
thanks! I didn't know this before.
$endgroup$
– David Xiaoyu Xu
Mar 20 at 23:41
add a comment |
$begingroup$
ContourPlot[f[x, y] - g[x, y], x, 0, 10, y, 0, 3,
Contours -> 0, ContourShading -> None, Red]
$endgroup$
add a comment |
$begingroup$
ContourPlot[f[x, y] - g[x, y], x, 0, 10, y, 0, 3,
Contours -> 0, ContourShading -> None, Red]
$endgroup$
add a comment |
$begingroup$
ContourPlot[f[x, y] - g[x, y], x, 0, 10, y, 0, 3,
Contours -> 0, ContourShading -> None, Red]
$endgroup$
ContourPlot[f[x, y] - g[x, y], x, 0, 10, y, 0, 3,
Contours -> 0, ContourShading -> None, Red]
answered Mar 20 at 23:53
kglrkglr
190k10208425
190k10208425
add a comment |
add a comment |
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