Region by polynomial inequality
Answered
Hi,
I know that GeoGebra can mark regions defined by linear inequalities, e.g. x+y - 1 >= 0.It can also define implicit curves such as x^3 + y^2 = 0. However I have troubles marking the region defined by the inequality x^3 + y^2 >= 0. Is this possible somehow and can it be done in a general way that works for other polynomial inequalities?
I have tried to turn it into two functions f(x) = (-x)^(3/2), g(x) = -(-x)^(3/2). Then i can use Integral(f,-100,0) and Integral(g,-100,0) to mark the region between x-axis and the graph -- but this gives the complement x^3 + y^2 <= 0 and it is also a bit hacky and case specific...
Thanks for the help!
Best regards William
Files:
polynomial_ineq...
try x>=cbrt(-y^2)
try x>=cbrt(-y^2)
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