Let `alpha,beta,gamma,delta` are zeroes of `P(x) = 5x^4 + px^3 + qx^2 + rx + s(p,q,r,s in R) and alpha,gamma,delta` are zeroes of `Q(x)= x^3-9x^2+ax-24(alpha < beta < gamma < delta).` If `alpha,gamma,delta` (takn in that order) are in arithmetic progression and `alpha,beta,gamma,delta` (taken in that order) are in harmonic progression, then fine the value of `|(P(1))/(Q(1))|.`