Product of two non-zero complex numbers equals zero Is it possible for the product of 2 non-zero complex numbers to be 0?
No, it is not possible.

For complex numbers $z_1,z_2 \in \mathbb{C}$ we have that
$$z_1\cdot z_2 = 0 \quad\implies\quad z_1 = 0\quad\text{ or }\quad z_2 = 0.$$

As a hint: non-zero complex numbers have multiplicative inverses.
It's not possible. the product of 2 complex number can equal 0 if and only if one of the numbers is zero.
   i.e a.b = 0 where a,b are complex numbers
     Then either a or b is 0