2. Process modelling - mass balance

$$\frac{dm}{dt}=m_{in}-m_{out}$$

$$\frac{dm}{dt}=m_{in}+m_{out}$$

$$\frac{dm}{dt}=m_{out}-m_{in}$$

$$\frac{dm}{dt}=-m_{in}+m_{out}$$

$$\frac{dm_i}{dt}=m_{i,in}-m_{i,out}-m_{i,generated}$$

$$\frac{dm_i}{dt}=m_{i,in}-m_{i,out}+m_{i,generated}$$

$$\frac{dm_i}{dt}=m_{i,in}+m_{i,out}+m_{i,generated}$$

$$\frac{dm_i}{dt}=-m_{i,in}-m_{i,out}+m_{i,generated}$$

Yes

No

-

-

Yes

No

-

-

$$-k_1VC_A$$

$$+k_1VC_A$$

$$+k_1VC_B$$

$$+2k_1VC_AC_B$$

$$-k_1VC_A$$

$$+k_1VC_A$$

$$+k_1VC_A^2$$

$$+2k_1VC_AC_B$$

$$-k_1VC_A$$

$$+k_1VC_A$$

$$+k_1VC_A^2$$

$$+2k_1VC_A^2$$

$$-k_1VC_AC_B$$

$$+k_1VC_A$$

$$+k_1VC_A^2$$

$$+k_1VC_A^2C_B$$

$$-2k_1VC_A^2C_B$$

$$-k_1VC_A^2C_B^2$$

$$-k_1VC_A^2C_B$$

$$+k_1VC_A^2C_B$$

$$+k_1VC_A$$

$$-k_1VC_A+k_2VC_B$$

$$-k_2VC_B$$

$$+k_1VC_A-k_2VC_B$$