There is a piece of 10 mm thick a-iron plate. This plate initially has hydrogen uniformly distributed inside with an initial concentration Co. Assume that there is no hydrogen in the air. The plate is left in the air and the hydrogen concentration varies with the time as follows: (-9n² Dt' exp 4Co 3nx C(x, t) = sin %3D where I is the thickness of the plate. If we would like to remove 95% of the hydrogen from the plate, how long will it take when the plate is at 25 °C? The pre-exponential and activation energy for hydrogen in a-iron are 0.1 mm²/s and 13,400 J/mol, respectively.

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Problem II
There is a piece of 10 mm thick a-iron plate. This plate initially
has hydrogen uniformly distributed inside with an initial
concentration Co. Assume that there is no hydrogen in the air. The
plate is left in the air and the hydrogen concentration varies with
the time as follows:
4Co
C(x, t) =
(-9n²Dt\
12
3nx
sin
еxp
where / is the thickness of the plate. If we would like to remove
95% of the hydrogen from the plate, how long will it take when the
plate is at 25 °C?
The pre-exponential and activation energy for hydrogen in a-iron
are 0.1 mm/s and 13,400 J/mol, respectively.
Transcribed Image Text:Problem II There is a piece of 10 mm thick a-iron plate. This plate initially has hydrogen uniformly distributed inside with an initial concentration Co. Assume that there is no hydrogen in the air. The plate is left in the air and the hydrogen concentration varies with the time as follows: 4Co C(x, t) = (-9n²Dt\ 12 3nx sin еxp where / is the thickness of the plate. If we would like to remove 95% of the hydrogen from the plate, how long will it take when the plate is at 25 °C? The pre-exponential and activation energy for hydrogen in a-iron are 0.1 mm/s and 13,400 J/mol, respectively.
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