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# Tutor profile: Ali L.

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Ali L.
Tutor in Chemical Engineering subjects for more than 10 years
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## Questions

### Subject:MATLAB

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Question:

Solve the following system of equations $$4x_1 + 5x_2 = 6$$ $$3x_1-2x_2 = 14$$

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Ali L.

Let us use $$A x = b$$ expression to solve the problem. Thus $$A = [4, 5; 3, -2]$$ $$b = [6; 14]$$ Thus the solution will be $$x = A\b$$

### Subject:Chemical Engineering

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Question:

A liquid-phase mixture consists of 65% of component A and 35% of B, with a feed molar flowrate of $$F_0$$ kmol/h. It is flashed a temperature T. Calculate the limits of pressure where exists two phases in equilibrium. Assuming the saturation pressure for A and B at temperature T are known.

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Ali L.

In this kind of problem, you should calculate the dew (minimum) and bubble (maximum) pressure. The bubble pressure is calculate from: $(P_b = z_1 P_1^{sat} + z_2 P_2^{sat}$) while dew pressure is $(P_d = \cfrac{1}{\cfrac{z_1}{ P_1^{sat}} + \cfrac{z_2}{ P_2^{sat}} }$)

### Subject:Differential Equations

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Question:

What is the volume of an ideal plug-flow reactor required to achieve a fractional conversion of 85% of A. Assuming that the feed molar flow of A is 10 kmol/s, the feed concentration of A is 1 mol/L, the reaction is first-order and the reactor operates isothermally, and the kinetic rate constant $$k$$ is equal to 10 1/s. The reaction is $( A \rightarrow B$)

Inactive
Ali L.

In this case, you should solve the equation design for this kind of reactor. The equation to be solve is: $( \frac{dX_A}{dV} = k \frac{C_{Ao}(1 - X_A)}{F_{Ao}}$) The initial condition is $X_A = 0$ when $V = 0$

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