" If "alpha!=beta" but "alpha^(2)=5 alpha-3,beta^(2)=5 beta-3" ,then find the equation whose roots are "(alpha)/(beta)" and "(beta)/(alpha)

If alpha ne beta" but "alpha^(2)=5 alpha-3" and "beta^(2)= 5 beta-3 then the equation whose roots are (alpha)/(beta)" and "(beta)/(alpha) is

If alpha1=beta but alpha^(2)=2 alpha-3;beta^(2)=2 beta-3 then the equation whose roots are (alpha)/(beta) and (beta)/(alpha) is

If alpha!=beta and alpha^(2)=5 alpha-3,beta^(2)=5 beta-3 form the quadratic equation whose roots are (alpha)/(beta),(beta)/(alpha)

If alpha!=beta and alpha^(2)=5 alpha-3 and beta^(2)=5 beta-3. find the equation whose roots are alpha/ beta and beta/ alpha .

If alpha != beta but, alpha^(2) = 4alpha - 2 and beta^(2) = 4beta - 2 then the quadratic equation with roots (alpha)/(beta) and (beta)/(alpha) is

If alpha != beta but, alpha^(2) = 4alpha - 2 and beta^(2) = 4beta - 2 then the quadratic equation with roots (alpha)/(beta) and (beta)/(alpha) is

If alpha ne beta, alpha^(2)=5 alpha-3, beta^(2)=5beta-3 , then the equation having (alpha)/(beta) and (beta)/(alpha) as its roots is

if alpha,beta are roots of x^(2)+4x+3 then find quadratic equation whose roots are 1+(alpha)/(beta) and 1+(beta)/(alpha)

If alpha ne beta but alpha^(2)= 5 alpha - 3 and beta ^(2)= 5 beta -3 then the equation having alpha // beta and beta // alpha as its roots is :