Below is the data for my first plane:
data = Flatten[Z = 0.01; Table[{X, Y, 4*Z*Y/X}, {X, 2, 20, 0.1}, {Y, 2, 10, 0.1}], 1];
The second plane is z = 0.01
ref = Table[Z = 0.01, {x, 2, 20, 0.1}, {y, 2, 10, 0.1}];
Now I have plotted both the planes.
ListPlot3D[{data, ref}, PlotRange -> {{2, 20}, {2, 10}, {0, 0.2}}, AxesLabel -> {"X", "Y", "Z"}]
And here is the result:
As we can see that roughly the X-intercept range is {8, 20}
while the Y-intercept range is {2, 5}
How can I extract these ranges and visualise them in the plot?
[Edit 1: Delta = z = 0.01
]
[Edit 2: Updated the expression for data
]
Delta
. Anyway, you could interpolatedata
and do something likeNSolve[interpolation[x,y]==0.01,{x,y}]
$\endgroup$Delta
$\endgroup$Z=0.01
instead ofZ = 0.001
. $\endgroup$Z=0.01
andZ=0.001
). Therefore, by mistake, I pasted the wrong line. I have updated it. Thanks for pointing it out. $\endgroup$0.01=4*0.01*Y/X
as a function ofX
orY
. If this is the caseSolve[1/100==4*1/100*Y/X,X]
will give the answer. $\endgroup$