Let z be a complex number satisfying $|\mathrm{z}{|}^3+2{\mathrm{z}}^2+4\overline{\mathrm{z}}-8=0$, where $\overline{\mathrm{z}}$ denotes the complex conjugate of z. Let 
the imaginary part of z be nonzero.
Match each entry in List-I to the correct entries in List-II.

	List-I		List-II
P)	|z|2 is equal to	1)	12
Q)	$|\mathrm{z}-\overline{\mathrm{z}}{|}^2$ is equal to	2)	4
R)	$|\mathrm{z}{|}^2+|\mathrm{z}+\overline{\mathrm{z}}{|}^2$ is equal to	3)	8
S)	$|\mathrm{z}+1{|}^2$ is equal to	4)	10
		5)	7

	P	Q	R	S
1)	1	3	5	4
2)	2	1	3	5
3)	2	4	5	1
4)	2	3	5	4