" The roots of "x^(4)-1=0" are "

If 1,x_(1),x_(2),x_(3) are the roots of x^(4)-1=0andomega is a complex cube root of unity, find the value of ((omega^(2)-x_(1))(omega^(2)-x_(2))(omega^(2)-x_(3)))/((omega-x_(1))(omega-x_(2))(omega-x_(3)))

If 1,x_(1),x_(2),x_(3) are the roots of x^(4)-1=0andomega is a complex cube root of unity, find the value of ((omega^(2)-x_(1))(omega^(2)-x_(2))(omega^(2)-x_(3)))/((omega-x_(1))(omega-x_(2))(omega-x_(3)))

If p and q are the roots of x^(2)-4x+1=0 , choose from the options below, the correct equation whose roots are given by (p+q)^(2) and (p-q)^(2) .

Find the number of positive real roots of x^(4)-4x-1=0

If alpha and beta are two roots of x^(4)-x^(3)+1=0 then the value of (alpha^(3)(1-alpha))/(beta^(3)(1-beta))=

Find the number of positive real roots of x^4-4x-1=0

State whether B is a subset of A or not:A = the set of the real roots of x^4 -1 = 0 , B = the set of the real roots of x^2 -1=0