= = ! Notice that x^4 + 6x^2 + 9 = = . Therefore, you can continue this chain of equalities in this way = = The only real zero is z= 0. All other zeroes are complex zeroes. So, you can continue in the complex domain = . Now you can see that there is one real zero x= 0 of multiplicity 1, complex zero x= 3i of multiplicity 2, and complex zero x= -3i of multiplicity 2.