## 5 Comprehensive Analysis of Outcomes of Attached Parameters  
This segment of the study was conducted for the comprehensive analysis of the outcomes of the attached parameters. All physical interpretations regarding associated parameters are explored in this section. Physical quantities are represented through a statistical approach. The velocity judgment is made with help of an inclined magnetic field, and for initiation of the chemical process, the activation energy is assumed. The variable thermal conductivity responsible for the rapid transportation of heat and mass is being considered with the aid of Brownian and thermophoresis. Furthermore, infinite shear-rate viscosity depicts the key characteristics of these assumptions. All the figures are plotted in both cases through shear thinning/thickening with different values of \(n\), and the value of \(n\) lies in \((0,\ 1)\). It is a case of shear thinning when \(0<n<1\), and it is a case of shear thickening when \(n>1\). Figures 3-6 reveal the consequences of the attached parameters with the velocity field. Mathematical expression of \"_We_\" contains a time relaxation constant due to velocity field growth, with numerical increment in We both in the cases of thinning and thickening. The viscosity of a fluid diminishes by the virtue of a magnification in We. Shear thickening behavior is reported in the case of a positive change in _We_, which depreciates the fluid velocity. This fact is shown in Figure 3. Figure 4 displays the effect of inclined angle \(\omega\) on the velocity field. Note that a positive change in \(\omega\). depreciates the velocity. The fluid velocity diminishes as a result of a magnification in \(\omega\), which lessens the fluid velocity. Figure 5 depicts the influence of inclination and magnetic effect on velocity distribution. Electrically conducting fluid in the presence of an electric and magnetic field generates a force referred to as Lorentz force. This Lorentz force is basically a resistive force. This Lorentz force acts like a barrier against fluid velocity. When an inclined magnetic field is imposed on fluid flow, Lorentz force is then automatically generated, and this Lorentz force is interrelated with speed of fluid. The velocity decreases when both the magnetic and inclination parameters are numerically augmented. The infinite shear-rate viscosity parameter causes a decrease in the velocity, and this fact is revealed by Figure 6. It is noted that shear-rate viscosity diminishes in the case of an incremental change in \(\beta^{*}\), which brings about a decrement in velocity. Figures 7-10 are revealing the consequences of the parameters being attached with an energy field. The inclination angle reduces the magnitude of velocity distribution. Figure 7 is the expression of this fact. Brownian parameter increments cause an exchange of tiny particles, and due to this reason, the temperature increases. The molecules of the fluid collide more randomly, shift kinetic energy to each other and enhance the thermal conductivity phenomenon much better in the presence of the Brownian diffusion phenomenon. That is why a positive variation in  
Figure 2: Comparison of this outcome vs. previous literature [1]. _Nb_ improves the thermal conductivity and amplifies the temperature field. The Brownian parameter and its connection with temperature are shown in Figure 8. Figure 9 is included for showing the impact of the magnetic parameter effects on the distribution of temperature. The magnetic field causes Lorentz force, and this causes lower temperature. Viscosity is inversely related to the temperature. A positive variation in \(M\) depreciates the viscosity phenomenon, which reduces the velocity and amplifies the temperature, on the other hand. As a result, the temperature field escalates. Thermal conductivity is in direct relation with temperature, and its consequences on the energy field are exhibited in Figure 10. The ability of any material to conduct heat is called thermal conductivity.