" with "| beta|=1," then find the value of "|(beta-alpha)/(1-bar(alpha)beta)|

If alpha and beta are different complex numbers with |beta|=1 , then find |(beta-alpha)/(1-baralpha beta)|

If alpha" and "beta are complex numbers such that |beta|=1, " then "|(beta - alpha)/(1-bar(alpha)beta)|=

If alpha and beta two different complex numbers with |beta|=1 , then |(beta-alpha)/(1-bar(alpha)beta)| is equal to

Given alpha,beta, respectively, the fifth and the fourth non-real roots of units, then find the value of (1+alpha)(1+beta)(1+alpha^2)(1+beta^2)(1+alpha^4)(1+beta^4)

Given alpha,beta, respectively, the fifth and the fourth non-real roots of units, then find the value of (1+alpha)(1+beta)(1+alpha^2)(1+beta^2)(1+alpha^4)(1+beta^4)

Given alpha,beta, respectively, the fifth and the fourth non-real roots of units, then find the value of (1+alpha)(1+beta)(1+alpha^2)(1+beta^2)(1+alpha^4)(1+beta^4)

If alpha and beta are different complex numbers with abs(beta) = 1, then find abs(frac{beta-alpha}{1+ (bar alpha) beta})