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x^2*log(243)*(-x-3)≥log(3)*(x^2+6*x+9) inequation

A inequation with variable

The solution

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x *log(243)*(-x - 3) >= log(3)*\x  + 6*x + 9/
$$x^{2} \log{\left(243 \right)} \left(- x - 3\right) \geq \left(\left(x^{2} + 6 x\right) + 9\right) \log{\left(3 \right)}$$
(x^2*log(243))*(-x - 3) >= (x^2 + 6*x + 9)*log(3)
Solving inequality on a graph
Rapid solution 2 [src]
(-oo, -3]
$$x\ in\ \left(-\infty, -3\right]$$
x in Interval(-oo, -3)
Rapid solution [src]
And(x <= -3, -oo < x)
$$x \leq -3 \wedge -\infty < x$$
(x <= -3)∧(-oo < x)