`(3+5omega+3omega^(2))^(6)`

(3 + 5 omega + 3omega^(2))^(6) =

If omega is a cube root of unity, then find (3+5omega+3omega^(2))^(2)+ (3 +3omega+5omega^(2))^(2)

If 1 , omega, omega^(2) are cube roots of unity then the value of (3 + 5omega+3omega^(2))^(3) is

If omega,omega^(2) be imaginary cube root of unity then (3+3 omega+5 omega^(2))^(6)-(2+6 omega+2 omega^(2))^(3) is equal to

If omega is complex cube root of unity then (3+5 omega+3 omega^(2))^(2)+(3+3 omega+5 omega^(2))^(2) is equal to

If omega is complex cube root of unity then (3+5 omega+3 omega^(2))^(2)+(3+3 omega+5 omega^(2))^(2) is equal to

If 1, omega, omega^(2) are the three cube roots of unity, then simplify: (3 + 5omega + 3omega^(2))^(2) (1 + 2omega + omega^(2))

If 1 , omega, omega^(2) are cube roots of unity then the value of (5+2omega +5omega^(2))^(3) is

If omega is a non-real complex cube root of unity and (5+3 omega^(2)-5 omega)^(4n+3)+(5 omega+3-5 omega^(2))^(4n+3)+(5 omega^(2)+3 omega-5)^(4n+3)=0 then possible value of n is

(2 + omega + omega ^ (2)) ^ (3) + (1 + omega-omega ^ (2)) ^ (3) = (1-3 omega + omega ^ (2)) ^ (4) = 1