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AlexFokin [52]
2 years ago
5

Hydrogen gas is maintained at 3 bars and 1 bar on opposite sides of a plastic membrane which is .3 mm thick. The temperature is

25C, and the diffusion coefficient of hydrogen in the plastic at 25C is 9x10-8 m2/s. The solubility of hydrogen in the plastic membrane is 1.5x10-3 kmol/m3. What is the mass diffusive flux (in kg/m2.s) of hydrogen on the membrane
Physics
1 answer:
DENIUS [597]2 years ago
3 0

Answer:

N_a=1.8*10^{-6}kg/sm^2

Explanation:

From the question we are told that:

Thickness of plastic membrane L_t=0.3mm

The temperature of hydrogen T_h=25 \textdegree C

Diffusion coefficient of hydrogen in the plastic 25 \textdegree C \mu=9*10-8m2/s

The solubility of hydrogen in the plastic membrane \+x=1.5*10{-3} kmol/m3

Generally the equation for molar conc is mathematically given by

CA_1=x*bar

3bars

CA_1=1.5*10^{-3}*3

CA_1=4.5*10^{-3}kmol/m^3

1bar

CA_1=1.5*10^{-3}*1

CA_1=1.5*10^{-3}kmol/m^3

Generally the equation for molar diffusion flux of Hydrogen N_a is mathematically given by

N_a=\frac{D{AB}}{\L}(CA_1-CA_2)

N_a=\frac{9*10^{-8}}{0.3*10^-^3} (4.5*10^{-3}-1.5*10^{-3})kmoi/m^-3

N_a=9.*10^{-7}kmol/sm^2*2kh/kmole

N_a=1.8*10^{-6}kg/sm^2

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The maximum kinetic energy, maximum potential energy and the maximum mechanical energy are equal to 7.56J.

<h3>What is simple harmonic motion?</h3>

Simple harmonic motion, in physics, repetitive movement back and forth through an equilibrium, or central, position, so that the maximum displacement on one side of this position is equal to the maximum displacement on the other side.

Simple Harmonic Motion

The given equation of the simple harmonic motion is

x=3.5 sin (\frac{\pi }{2t} + \frac{5\pi }{4} )

Data;

ω = π/2

k = 1.254N/m

Solving this

\frac{dx}{dt} = -3.5 X \frac{\pi }{2} cos (\frac{x\pi t}{2}+\frac{5\pi }{4}  )

Let's calculate the maximum velocity.

V_{m} =\frac{3.5\pi }{2}

This is only possible when cos θ = -1

The maximum kinetic energy is

K_m =\frac{1}{2} mv^2 = \frac{1}{2} X \frac{500}{1000} X \frac{7^2\pi ^2}^{4} ^2

w^2 = \frac{k}{m} \\k = w^2m\\k = \frac{\pi ^2}{4} X \frac{500}{1000} \\k =1.254 N/m

Using the value of spring constant, we can find the maximum potential energy.

P.E =\frac{1}{2} k x^2\\P.E =\frac{1}{2} X 1.234 X 3.5^2 \\P.E = 7.56 J

The maximum potential energy is 7.56J

The maximum mechanical energy is equal to the sum of maximum potential energy and the maximum kinetic energy.

ME = K.E + P.E

ME = 7.56J

From the calculations above, the maximum kinetic energy, maximum potential energy and the maximum mechanical energy are equal to 7.56J.

Learn more on simple harmonic motion here;

brainly.com/question/15556430

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