[" 22.If "(i-i)" is the root of the equation "],[qquad [z^(3)-2(2-i)z^(2)+(4-5i)z+(3i-1)=0," find the other "],[" roots."]]

If (1-i) is a root of the equation z^(3)-2(2-i)z^(2)+(4-5i)z-1+3i=0 then find the other two roots.

If (1 – i) is a root of the equation , z^3 - 2 (2 - i) z^2 + (4 - 5 i) z - 1 + 3 i = 0 , then find the other two roots.

The roots of the equation i^(4)Z^(4)+i^(3)Z^(3)++i^(2)Z^(2)+iZ+1=Z^(2) lie on

If one root of the equation z^2-a z+a-1= 0 is (1+i), where a is a complex number then find the root.

If one root of the equation z^2-a z+a-1= 0 is (1+i), where a is a complex number then find the root.

If z_(i) (where i=1, 2,………………..6 ) be the roots of the equation z^(6)+z^(4)-2=0 , then Sigma_(i=1)^(6)|z_(i)|^(4) is equal to

If z_(i) (where i=1, 2,………………..6 ) be the roots of the equation z^(6)+z^(4)-2=0 , then Sigma_(i=1)^(6)|z_(i)|^(4) is equal to

If z_(1),z_(2),z_(3),z_(4) are the roots of equation z^(4)+z^(3)+z^(2)+z+1=0, then prod_(i=1)^(4)(z_(i)+2)