If `1,omega,omega^(2),...omega^(n-1)` are n, nth roots of
unity, find the value of `(9-omega)(9-omega^(2))...(9-omega^(n-1)).`

if 1,omega,omega^(2),............omega^(n-1) are nth roots of unity,then (1-omega)(1-omega^(2))......(1-omega^(n-1)) equal to

if 1 , omega ,omega^2 ,............. omega^(n-1) are nth roots of unity , then (1-omega) (1-omega^2).......(1-omega^(n-1)) equal to

If 1, omega,(omega)^2,.......omega^(n-1) are the nth roots of unity,then (2-omega)(2-(omega)^2)…...(2-(omega)^(n-1)) is equal to 2^n

If 1,omega,......,omega^(n-1) are the n^(th) roots of unity,then value of (1)/(2-omega)+(1)/(2-omega^(2))......+(1)/(2-omega^(n-1)) equals

If 1, omega, omega^2 ,…..,omega^(n-1) are the nth roots of unity, then (2- omega)(2-omega^2)….(2-omega^(n-1) ) equals

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