If `1,omega,omega^(2)` are cube roots of unity then `1,omega,omega^(2)` are in

If 1,omega,omega^(2) are cube roots of unity then (1-omega+omega^(2))(1-omega^(2)+omega^(4))(1-omega^(4)+omega^(8)) is equal to

If 1,omega,omega^2 are the cube roots of unity , then Delta=|(1,omega^n, omega^2n),(omega^n , omega^(2n), 1),(omega^(2n), 1, omega^n)| is equal to :

If 1,omega,omega^(2) are the cube roots of unity and [[1+omega,2 omega-2 omega,-b]]+[[a,-omega3 omega,2]]=[[0,omegaomega,1]]

If omega ne 1 is a cube root of unity, then 1, omega, omega^(2)

1,omega,omega^(2) are the cube roots of unity then (2-omega)(2-omega^(2))(2-omega^(13))(2-omega^(17))

If 1,omega,omega^(2) are the cube roots of unity (1+omega)(1+omega^(2))(1+omega^(4))(1+omega^(5))....... to 2n factors