What is Mixed Flow Reactor?
The continuous stirred-tank reactor (CSTR), also known as vat- or backmix reactor, mixed flow reactor (MFR), or a continuous-flow stirred-tank reactor (CFSTR), is a common model for a chemical reactor in chemical engineering and environmental engineering. A CSTR often refers to a model used to estimate the key unit operation variables when using a continuous agitated-tank reactor to reach a specified output. The mathematical model works for all fluids: liquids, gases, and slurries
How to Calculate Initial Reactant Concentration for First Order Rxn for MFR using Intermediate Concentration?
Initial Reactant Concentration for First Order Rxn for MFR using Intermediate Concentration calculator uses Initial Reactant Concentration for Multiple Rxns = (Intermediate Concentration for Series Rxn*(1+(Rate Constant for First Step First Order Reaction*Space Time for Mixed Flow Reactor))*(1+(Rate Constant for Second Step First Order Reaction*Space Time for Mixed Flow Reactor)))/(Rate Constant for First Step First Order Reaction*Space Time for Mixed Flow Reactor) to calculate the Initial Reactant Concentration for Multiple Rxns, The Initial Reactant Concentration for First Order Rxn for MFR using Intermediate Concentration formula is defined as the Concentration of Reactant charged to Mixed Flow Reactor for two steps First Order Irreversible Reaction, in Series. Initial Reactant Concentration for Multiple Rxns is denoted by CA0 symbol.
How to calculate Initial Reactant Concentration for First Order Rxn for MFR using Intermediate Concentration using this online calculator? To use this online calculator for Initial Reactant Concentration for First Order Rxn for MFR using Intermediate Concentration, enter Intermediate Concentration for Series Rxn (CR), Rate Constant for First Step First Order Reaction (kI), Space Time for Mixed Flow Reactor (τm) & Rate Constant for Second Step First Order Reaction (k2) and hit the calculate button. Here is how the Initial Reactant Concentration for First Order Rxn for MFR using Intermediate Concentration calculation can be explained with given input values -> 23.48889 = (10*(1+(0.42*12))*(1+(0.08*12)))/(0.42*12).