A cascade of 3 isothermal continuous stirred tank reactors (CSTR) in series is used to carry...
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A cascade of 3 isothermal continuous stirred tank reactors (CSTR) in series is used to carry out the following liquid-phase reaction, as show in the figure below: АКВ F 20:0:0: CA1 F F CA2 V3 K3 F CA3 CAO The dynamic equations that govern the system (under constant flow rates) are given by carrying out the molar balance for component A for each CSTR: Accumulation = In-Out + Generation - Consumption dCA1 1 dt T1 == T₁=1 s T₂=2s T3 = 3 s CAo= 100 mol/L k₁=1 s¹ k₂=2 s¹ k3=3 s¹ -CAO - ( = 1 + K₁) C₁₁ CA1 dCA2 1 dt == - CA₁ - (- =—= + K₂) CAZ T2 dCA3 1 == dt Setting the left-hand side of each equation to zero describes the system at steady state conditions with a set of 3 linear algebraic equations. Note that each CSTR has its own residence time (T;) and reaction rate constant (k.). -CA2 - ( = =+ K3) CA3 k3 T3 Using the backslash operator in MATLAB, solve for the 3 unknowns (CA1, CA2, CA3) given: A cascade of 3 isothermal continuous stirred tank reactors (CSTR) in series is used to carry out the following liquid-phase reaction, as show in the figure below: АКВ F 20:0:0: CA1 F F CA2 V3 K3 F CA3 CAO The dynamic equations that govern the system (under constant flow rates) are given by carrying out the molar balance for component A for each CSTR: Accumulation = In-Out + Generation - Consumption dCA1 1 dt T1 == T₁=1 s T₂=2s T3 = 3 s CAo= 100 mol/L k₁=1 s¹ k₂=2 s¹ k3=3 s¹ -CAO - ( = 1 + K₁) C₁₁ CA1 dCA2 1 dt == - CA₁ - (- =—= + K₂) CAZ T2 dCA3 1 == dt Setting the left-hand side of each equation to zero describes the system at steady state conditions with a set of 3 linear algebraic equations. Note that each CSTR has its own residence time (T;) and reaction rate constant (k.). -CA2 - ( = =+ K3) CA3 k3 T3 Using the backslash operator in MATLAB, solve for the 3 unknowns (CA1, CA2, CA3) given:
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