Given that logpx=α\log_p x=\alphalogpx=α and logqx=β\log_q x=\betalogqx=β, the value of logp/qx\log_{p/q}xlogp/qx equals: Aαββ−α\dfrac{\alpha\beta}{\beta-\alpha}β−ααβ;Bβ−ααβ\dfrac{\beta-\alpha}{\alpha\beta}αββ−α;Cα−βαβ\dfrac{\alpha-\beta}{\alpha\beta}αβα−β;Dαβα−β\dfrac{\alpha\beta}{\alpha-\beta}α−βαβ.