To fulfill the requirement for a superior fluid with high thermal conductivity, the term “hybrid nanofluids” refers to a novel class of nanofluids that has been created. Hybrid nanofluids are a type of nanofluid that contain two separate nanoparticles dispersed in the same fluid. Applications for hybrid nanofluids that exceed nanofluids in terms of efficiency include electronic chilling, producing refrigeration, fluid in machining, reactor system temperature management, inversion temperature control, biomedical and pharmaceutical elimination, and cooling systems. To improve it even more, hybrid nanofluids are instigated. Unsettled hydro-magnetic heat transport mixed nanofluids slide past a stretching sheet with heat energy, biochemical mechanisms, vacuum, and slippage effects, according to Sreedevi et al. [
1]. Roy et al. [
2] investigated the thermal transport of a hybrid nanofluid flow through a porous plate governed by a binary chemical process regulated by chemical potential. Using a generalized hybrid nanofluids model, Xue et al. [
3] evaluated hybrid nanofluids flow with various types of nanoparticles. The flow stability of hybrid nanofluids between two simultaneous and static plates packed with porous media was examined by Pascalin et al. [
4]. Maskeen et al. [
5] used pure water as the basis fluid to evaluate the increase of heat transfer in MHD alumina-copper hybrid nanofluids flowing over the stretched surface of the cylinder. In the presence of rotation, Devi et al. [
6] examined the consequences of hybrid nanofluids on stretching sheets. They also looked at the impact of the Lorentz effect and statistically examined it. Sahoo et al. [
7] used a variety of nanoparticles to investigate the various mixes to determine the highest heat transfer rate. Three nanoparticles were considered in this study, and, as well as ternary hybrid nanofluids. Aladdin et al. [
8] viewed the presence of suction under a field magnetism environment by using hybrid nanofluids flowing over a moving plate. Waini et al. [
9] studied nanofluids of the fusion-type flowing over singularly perturbed stretching surfaces. Hayat et al. [
10] investigated hybrid nanofluids and discovered that they have a higher heat transfer capacity than simple nanofluids. The creation of hybrid nanofluids with high durability and enhanced thermal diffusivity, according to Das et al. [
11], is significant because it enhances thermal system efficiency, and it could contribute to energy quality and productivity. In the presence of the Lorentz force and thermal radiation over a permeable moving surface, Zainal et al. [
12] studied the flow and heat transmission characteristics of hybrid nanofluids. Devi et al. [
13] retrieved the activity of hybrid nanofluids by accounting for nanocrystals’ substantial density fractions. Chahregh et al. [
14] highlighted the use of a porous tube to move biological fluids, such as hybrid nanofluids, via an artery for medicine administration and blood circulation in the respiratory system. When compared to pure race, Dinarvand et al. [
15] found that nanocomposites diminish the cardiovascular influence of the capillary. Furthermore, the blood speed decreases as the magnetization increases. According to Shahsavar et al. [
16], the latest direction of using hybrid nanofluids as efficient heat transfer fluids in all thermal management applications appears promising. Ahammed et al. [
17] analyzed the heat and mass transport capabilities of hybrid nanofluid flow in a mini channel in an experimental environment. Chamkha et al. [
18] looked into hybrid nanofluids and discovered that, in a rotating system, “Nusselt number is a function of infusion and emission parameters, as well as the size distribution, in a sorted array of nanofluids”. Bhattad et al. [
19] evaluated the temperature difference and flow rate properties of MWCNT–water hybrid nanofluids on a heat converter plate and discovered a 39.16 percent increase in the factor of convection. Hussien et al. [
20] studied the heat transfer of GNPs/MWCNTs–water-blended features of nanofluids flowing through a miniature and reported a 43.4 percent increase in the heat transfer rate. Soltani and Akbari [
21] explored the impact of the temperature and particle concentration on the stiffness progression of MgO–MWCNT/EG hybrid nanofluids. Zahra et al. [
22] examined the consolidation power of nonmaterials such as nanoscale metals and nanostructured materials in a novel with a high-energy biocomposite, which should result in exciting qualities that combine the advantages of each nanocomponent. It was determined by Khilap Singh et al. [
23] that the impact of chemical reaction on the heat and mass transfer flow of a micropolar fluid in a porous channel with heat production and thermal radiation is being explored. Odelu Ojjela et al. [
24] describe an incompressible two-dimensional thermal and mass transfer of an electrically conducting micropolar fluid flow in a porous media among two parallel plates including chemical reaction, Hall, and ion slip effects. According to Nepal Chandra Roy et al. [
25], theoretical research has been done on the flow and heat transmission of transient free convection of a hybrid nanofluid between two parallel surfaces. A. M. Jyothi et al. [
26] studied the behavior of a Casson hybrid nanofluid squeezing flow across two parallel plates with the influence of a thermal supply and thermophoretic particle accumulation. This paper examines the unsteady magnetohydrodynamic heat and mass transfer analysis of hybrid nanoliquid flow across a stretched surface with chemical reaction, suction, slip effects, and thermal radiation by Muttukuru Santhi et al. [
27]. Muhammad Bilal et al. [
28] investigated the simultaneous impact of magnetic and electrohydrodynamic forces on the flow of water-based iron oxide and carbon nanotubes hybrid nanoliquids among two moving plates. According to G. K. Ramesh [
29], the study conveys the flow, thermal, and mass transfer of a hybrid nanofluid across parallel plates by combining chemical processes, activation energy, and heat source/sink effects. M. Shanmugapriya et al. [
30] have incorporated the impact of a magnetic field, thermal radiation, and activation energy with a binary chemical reaction to accurately explore the precise point of hybrid nanofluids flow. Many researchers have focused on this concept, and the areas of interest may be found in writing, such as Refs. [
31,
32,
33,
34].
In 1889, for the first time, the phrase stimulation intensity was coined by a Swedish scientist, Svante Arrhenius. In the heat and mass transmission, stimulation strength and binary chemical reactions exist, with electrochemistry, subsurface aquifers, dispersions of varied solutions, and food manufacturing among the possibilities, as well as other areas. The concept of binary chemical reactions with activation energy was first used by Bestman et al. [
35]. Khan et al. [
36] looked at how a dual chain reaction affected the flow of a nanofluid across a surface with stimulation strength. Jayadevamurthy et al. [
37] analyzed the bioconvective flow of hybrid nanofluids over a motorist disc with activation energy. Reddy et al. [
38] investigated the characteristics of activation energy with chemical reactions in the magnetohydrodynamic movement of mixed nanoparticles. Mustafa et al. [
39] investigated the activation energy in the mixed convection flow movement of magnetic properties distribution on an elastic region with no flux at the border, where the perfusion of warmth on account of the border was minimized as the chemical reaction rate increased. Bhatti and Michaelides [
40] have provided a numerical result on the activation energy of thermo-bio convection nanofluids flowing across a plate.
On the other hand, using hybrid nanofluids on a porous surface to improve aspects of forced convection in industrial operations is a very efficient approach. As a result, researchers have given porous media techniques a lot of thought. Kasaeian et al. [
41] studied how nanofluids move through porous media and how they transfer heat. The boundary layer equations were explored by Singh et al. [
42], using a porous structure over a superliner stretching plate. Subhani et al. [
43] utilized fluid theory to investigate the MHD flow of based nanomoisture in a time-dependent manner across a spongy rotating surface. Al-Zamily [
44] investigated the heat transport of water nanofluids in a hollow with a porous cliff layer. Fadhilah et al. [
45] investigated the transport of heat and the stalling point in unstable nanofluids across a porous surface that is exponentially stretching/shrinking. Numerous practical devices, including hydromagnetic generators, electromagnetic pumps, and flow meters, use magnetohydrodynamic (MHD) fluxes across porous surfaces. The significance of MHD convective flows involving temperature distribution in the construction of MHD producers and accelerators in geophysics, as well as in systems like subsurface water and energy storage, has reignited interest in these phenomena. In addition to viscous dissipation, some energy is also stored in the fluid as strain energy when an elastic–viscous fluid is forced to flow as a result of applied stress. While we are concerned with the rate of strain in a viscous fluid that is inelastic, we cannot ignore any strain, no matter how minute, because it ultimately causes the fluid to return to its original condition. When the tension is eliminated, only elastic–viscous liquid experiences some recovery from the strain, whereas the entire strain is retained in other liquids. To make the mathematical analysis of the MHD convective flow experiments more straightforward, the Hall current and ion slip factors in Ohm’s law were disregarded. However, the importance of the ion slip and the Hall current is crucial for the presence of a high magnetic field. Determining the effect of the Hall current and the ion slip factors in the MHD equations is therefore necessary for several physical conditions. According to Obai Younis et al. [
46], the research investigation was the first to examine the numerical methods of the MHD-free convective thermal transport and its connection with radiation over a hot source within a porous semicircular cavity filled with SWCNTs–water nanofluid. The major purpose of this experiment, according to Quanfu Lou et al. [
47], was to evaluate the temperature and momentum transfer of rotating dusty micropolar fluid flow with the persistence of transmitting particulate matter throughout the extending sheet. It was due to Muhammad Zeeshan Ashraf et al. [
48] that this numerical solution significantly developed into a novel computational approach for stable magnetohydrodynamic convective flows of tangent hyperbolic nanofluid traversing a nonlinearly elongating elastic surface with a variable thickness. Mehran et al. [
49] demonstrated that, when hybrid nanofluids flow through absorbent materials, heat transmission increases due to the magnetic field and convection influences. In the influence of high magnetic and chemical change effects, Mallikarjuna et al. [
50] investigated the linked thermal transport by free convection flow of a Newtonian fluid around a revolving conform immersed in microchannels. Numerous researchers have studied the MHD effects in conjunction with varied geometries and outcomes [
51,
52,
53].
The main goal of this work is to conduct a mathematical investigation of the heat and mass transmission elements of various combinations of nanoparticles subject to flowing across movable plates with activation energy, chemical reaction, and Lorentz force effects. Analysis of the mono and hybrid nanofluids, together with velocity, heat, and mass transfer enhancement effects, flow through up and down moving porous plates. For this purpose, we consider unsteady, laminar, MHD, incompressible, two-dimensional mono and hybrid nanofluids passing through porous surfaces. Motivated by the above-mentioned wide scope of application and the unusual thermal conductivity of the nanosized nanoparticles, we decided to elaborate on the present fluid model. A mathematical model has been developed for the thermophysical properties of hybrid nanofluids for metallic/metallic-oxides nanoparticles. We achieved a nonlinear system of ODEs by applying appropriate similarity transformation on the governing momentum, energy, and concentration equations. The new ODEs mathematical model with hybrid correlations based on the nanoparticles volume fraction, permeable Reynolds number, Prandtl number, expanding/contracting parameter, activation energy, chemical reaction, and different nondimensional parameter has been described through graphs and tables in detail. Using the fourth order Runge–Kutta integration method and the shooting approach, this boundary value issue, the system of ODE’s model, was numerically solved.