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Abstract

Analysis of the effects of heat and mass transfer on the chemically responding boundary layer flow of a Casson fluid across a porous stretched sheet in the existence of a crosswise magnetic field is the aim of the existing work. The partial differential equations that control the current flow problems can be converted into similarity equations by applying the right similarity technique. Our goal is to use the DTM-Pade approximation to analytically solve the derived similarity equations. The transformed similarity equations are a group of nonlinear ordinary differential equations for the present flow problem. The analytical approach of the differential transform method (DTM) with Pade approximant has been used to solve the group of nonlinear ordinary differential equations. For the velocity, temperature, and concentration, graphical approximate analytical solutions are presented. It is invigilated that increasing the Casson parameter decreases the velocity field, and the temperature and concentration increase while enhancing the Casson parameter.

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