The given equation is:

The equation is a sum of two(2) cubes which can be further simplified to be:

i) Hence, a=x and b=4
Factorization of sum of two(2) cubes is given by the equation;

Relating this to the given equation, we have:

ii) Hence, the factor completely is:

iii) To find the real root,we have;

Hence, the real root is x = -4