Ficks laws of diffusion Quiz | Diffusion Theory: Ficks 1st Law

This set of Mass Transfer Multiple Choice Questions & Answers (MCQs) focuses on “Fick’s Law-1”. Fick\'s laws of diffusion Quiz This quiz allows you to check your knowledge regarding Fick\\\'s laws of diffusion. This quiz contains some basic question about Fick\\\'s laws. Before dive into the deep let me mention something about this important law. Fick\\\'s laws of diffusion described diffusion and were represented by Adolf Fick in 1855. They can be used to solve for the diffusion coefficient, D. It is well known that Fick\\\'s first law relates the diffusive flux to the concentration under the assumption of the steady state. While Fick\\\'s second law predicts how diffusion causes the concentration to change with respect to time. Fick\\\'s first law can be used to derive his second law which in turn is identical to the diffusion equation. The mathematics that governs the mass transport phenomena of diffusion is based on Fick\\\'s laws. The physiologist Adolf Fick first introduced his currently recognized laws governing the transport of mass through diffusive means. Fick\\\'s research was vastly inspired by the earlier experiments of Thomas Graham, which was not enough proposing the fundamental laws for which Fick would become famous. Fick\\\'s experiments which modeled on Graham\\\'s dealt with measuring the concentrations and fluxes of salt, diffusing between two reservoirs through tubes of water. It is considered that Fick\\\'s work primarily concerned diffusion in fluids, because at the time, diffusion in solids was not considered generally possible. Today, Fick\\\'s Laws form the core of our understanding of diffusion in solids, liquids, and gases. When a diffusion process does not follow Fick\\\'s laws, it is referred to as non-Fickian. Fick\\\'s laws of diffusion describe diffusion and were derived by Adolf Fick in 1855. They can be used to solve for the diffusion coefficient, D. Fick\\\'s first law can be used to derive his second law which in turn is identical to the diffusion equation.