find
(Integralsign) from 4 to infinity [(−2x) / (9 − x2)^(1/3)] dx.
1. 9 and (2/3) + 7 (2/3)
2. nonexistent
3. (3/2) * [ 9 (2/3) + 7 (2/3)]
4. (3/2) * [7 (2/3)]
5. 7 (2/3)
Integrate[ from 4 to t [(−2x) / (9 − x2)^(1/3)] ] = 3/4 (1 - I Sqrt[3]) (7^(2/3) - (-9 + t^2)^(2/3))
As t-> Inf this Integral goes to Infinity
int(-2*x/(9-x^2)^(1/3), x = 4 .. infinity) = - infinity + (infinity*i)*sqrt(3)
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Verified answer
Integrate[ from 4 to t [(−2x) / (9 − x2)^(1/3)] ] = 3/4 (1 - I Sqrt[3]) (7^(2/3) - (-9 + t^2)^(2/3))
As t-> Inf this Integral goes to Infinity
int(-2*x/(9-x^2)^(1/3), x = 4 .. infinity) = - infinity + (infinity*i)*sqrt(3)