The cocurrent flow of gas and liquid through a packed bed is an extensively used operation in chemical industries where mass transfer and fluid dynamics affect the design equations. Reported overall mass transfer coefficients between gases and liquids are considered usually with the assumptions of plug flow for both phase [1]. That may be valid for gas phase, however liquid backmixing, where axially dispersed plug flow model is an adequate representation, are expected especially for short trickle bed reactors [2]. The effect of axial dispersion on mass transfer coefficients should be minimized and the true overall mass transfer coefficients should be used for design purposes. According to the model transient mass conservation equations for gas and liquid phases are ▪ where C is concentration, u is superficial velocity, K La is overall gas liquid mass transfer coefficient, D L is axial dispersion coefficient, ϵ is hold up volume fraction, H is reciprocal of Henry's law constant. The subscripts G and L stands for gas and liquid respectively. Initial and boundary conditions can be stated as; at t = 0, C G = C L = O for all z; at z = 0, C G = Mδ(t), and −D L∂C L/∂z + u LC L = 0; at z = Z, ∂C L/∂z = 0 at any time t. Simultaneous solution of equations 1 and 2 with boundary conditions resulted the following expression for m * OL that is the fraction of species transferred to liquid phase in infinite time at column height z. ▪ where ▪ When axial dispersion is neglected, A = 1 and B is a function of K La only [3]. The model may consider adsorption b including a similar mass conservation equation written for the species in the pores of catalyst particles and mass transfer term from liquid to solid eqn. ( 2). Experimental studies are done with nitrogen flowing concurrently with water at 20 °C and 1 atmosphere in a laboratory size trickle bed reactor packed with active carbon pellets. Impulse of sulfur dioxide is given to gas phase.