Solve fails
I wonder why the Variable 'x_0' not found
gr=Polyhedron(ieqs=[(10,-1,0),(-12,0,1)])
p1=gr.plot()
x_0, x_1 = var('x_0 x_1')
lin=solve([70==6*x_0+18*x_1],x_1)
p2=plot(lin, (x,8,14))
p1+p2
I wonder why the Variable 'x_0' not found
gr=Polyhedron(ieqs=[(10,-1,0),(-12,0,1)])
p1=gr.plot()
x_0, x_1 = var('x_0 x_1')
lin=solve([70==6*x_0+18*x_1],x_1)
p2=plot(lin, (x,8,14))
p1+p2
This is very unclear. For p2
, if you want an implicit plot where x_0
is a parameter that belongs to the interval $[8,14]$, you can do:
sage: p2 = implicit_plot(70==6*x_0+18*x_1,(8,14),(-3,3))
You can also have a look to the parametric_plot
function.
But without more details about your actual goal, there is not much to say.
Hello, @Cyrille! Try the following:
gr = Polyhedron(ieqs=[(10,-1,0), (-12,0,1)])
p1 = gr.plot()
x_0, x_1 = var('x_0 x_1')
lin = solve([70==6*x_0+18*x_1], x_1, solution_dict=True)
p2 = plot(lin[0][x_1], (x_0,8,14))
p1 + p2
Notice I have added solution_dict=True
, which makes lin
a list of dictionaries of solutions:
[{x_1: -1/3*x_0 + 35/9}]
In order to plot it, first extract the dictionary from the list (that is done with lin[0]
); we get
{x_1: -1/3*x_0 + 35/9}
Finally, we extract the equation you want to plot (that is done with lin[0][x_1]
); we get
-1/3*x_0 + 35/9
That is what I used in the plot
command.
Note: It is not necessary to use (x_0, 8, 14)
in the plot
command; you can use (x, 8, 14)
. I did that to be consistent with notation.
There are a couple of things that bother me:
x_1
has more than one solution.Problem 2 is solved using tmontiel's suggestion.
There may be an alternative way to achieve the same thing. May I ask: what are you trying to achieve?
Please start posting anonymously - your entry will be published after you log in or create a new account.
Asked: 2019-10-18 06:50:09 +0100
Seen: 659 times
Last updated: Oct 18 '19
Sample question: How do I compute symbolic integrals like $\int{sin(x) tan(x)} dx$
How do I understand the result of symbolic integrals
why is symbolic comparison so slow?
Numerical integration in a function
Differentiating Complex Conjugated Functions
A Combinatorics Problem - Product Rule Indices
because there is an infinity of solutions x_0,x_1 in R
I was expecting thant $x_0$ will be taken as a parameter.