[" (c) "2],[" All roots of the equation,"(1+z)^(6)+z^(6)=0" : "],[" "All roots of the equation,"(1+z)^(6)+z^(6)=0" : "]

Solve the equation. 6=z+2

Solve the equation.6=z+2

All roots of the equation,(1+z)^(6)+z^(6)=0(A) lie on a unit circle with centre at the origin

The roots of the equation 1+z+z^(3)+z^(4)=0 are represented by the vertices of

Solve the equations (6z+5)/(z+6)=-7/8

If z^(8)=(z-1)^(8), then the roots of this equation are

State z in the equation. -3z+6=12

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