Research Article Triple Solutions with Stability Analysis of MHD Mixed Convection Flow of Micropolar Nanofluid with Radiation Effect Hazoor Bux Lanjwani, 1 Muhammad Saleem Chandio, 1 M. Imran Anwar, 2 Amnah S. Al-Johani, 3 Ilyas Khan , 4 and Md. Nur Alam 5 1 University of Sindh, Jamshoro, Pakistan 2 University of Sargodha, Pakistan 3 Mathematics Department, Faculty of Science, University of Tabuk, Tabuk, Saudi Arabia 4 Department of Mathematics, College of Science Al-Zul, Majmaah University, Al-Majmaah 11952, Saudi Arabia 5 Department of Mathematics, Pabna University of Science & Technology, Pabna-6600, Bangladesh Correspondence should be addressed to Ilyas Khan; i.said@mu.edu.sa and Md. Nur Alam; nuralam.pstu23@gmail.com Received 16 October 2021; Revised 30 January 2022; Accepted 22 February 2022; Published 11 April 2022 Academic Editor: Raghvendra Bohara Copyright © 2022 Hazoor Bux Lanjwani et al. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. This paper deals with two-dimensional steady boundary layer ow, heat, and mass transfer characteristics of micropolar nanouid past on exponentially stretching/shrinking surface. The eect of dierent physical parameters like magnetic eld, buoyancy, thermal radiation, and connective heat transfer are examined. Furthermore, similarity solutions are obtained by similarity transformation on the governing system of partial dierential equations. The shooting method with help of the Maple software is used to achieve the numerical solutions of the equations. For the dierent ranges of the applied parameters, triple solutions are obtained for both cases of the surface. In view of the triple solutions, stability analysis is performed by bvp4c in the MATLAB software, where only rst solution is found feasible which is discussed. The main ndings of the rst solution indicate the skin friction, drag force, heat, and mass transfer rates are increasing for the λ >0 and decreasing for λ <0 as the K is enhanced. The velocity proles decrease with increase in magnetic, slip velocity, and suction parameters. The temperature proles increase with increase in magnetic, thermophoresis, thermal radiation, and Brownian motion parameters, whereas concentration proles reduce with increase in Schmitt number and Brownian motion. 1. Introduction The study of non-Newtonian uid ows have gained much importance, because of the common Newtonian uids may not completely satisfy the properties of the uid ow in many industrial applications, examples of such uids are biological uids, polymeric uids, uids containing addi- tives, liquid crystals, and paint colloidal solutions. Moreover, the class of the non-Newtonian uids containing dierent kinds of complex properties are Casson uids, Maxwell uids, and micropolar uids. The micropolar uid intro- duced by Eringen [1] possesses a microscopic eect due to the microstructure and micromotion of particles present in uid. These microstructure particles are of dierent shapes which rotate independently to the motion of the uid perti- cles (Anwar et al. [2]). The system of the micropolar uid ow equations contains a microrotating vector besides the classical velocity vector. These uids contain smaller rigid particles which rotate about the centroid of volume particles that predicts the ow behaviors at rotation and microscale independently that is dened by a microrotation vector. Therefore, micropolar uids are very important in uid dynamics, especially in studying some ows around some important surfaces such as stretching surfaces or shrinking surfaces. In this regard, MHD micropolar uid ow on the inclined plate was investigated by Kasim et al. [3]. The micropolar uid ow on the inclined surface with dierent physical parameters was also studied by Das [4]. Srinivasa- charya and Bindu [5] examined the entropic generation of the micropolar uid with parallel plates on the inclined Hindawi Journal of Nanomaterials Volume 2022, Article ID 3147696, 21 pages https://doi.org/10.1155/2022/3147696