I have the following region :
p, t= var('p t')
a=(-2*p*t^2-p^2*t)+(2*t*p-p^2)+t+1
b=(p*t^2+2*p^2*t)+(2*t*p-t^2)-p+1
c=(p*t^2-p^2*t)+(t^2+2*t*p+p^2)+t-p #3 sides (a,b,c) in terms of theta and phi
region_plot([a+b>=c, b+c>=a, c+a>=b], (t,-2,2), (p,-2,2))
And I want to plot a curve C=t*p*(t-p)+t*p+2*(t-p)-1 on the region in first quadrant. How am I suppose to do that.
p, t= var('p t')
a=(-2*p*t^2-p^2*t)+(2*t*p-p^2)+t+1
b=(p*t^2+2*p^2*t)+(2*t*p-t^2)-p+1
c=(p*t^2-p^2*t)+(t^2+2*t*p+p^2)+t-p #3 sides (a,b,c) in terms of theta and phi
R = region_plot([a+b>=c, b+c>=a, c+a>=b], (t,-2,2), (p,-2,2))
C = implicit_plot(t*p*(t-p)+t*p+2*(t-p)-1,(t,-2,2), (p,-2,2),color='red')
show(R+C)
Asked: 2017-01-13 12:03:27 +0100
Seen: 223 times
Last updated: Jan 13 '17
Copyright Sage, 2010. Some rights reserved under creative commons license. Content on this site is licensed under a Creative Commons Attribution Share Alike 3.0 license.
