The viscosity of gases depends on the temperature. For some
gases the following formula is relevant:
µ(T) = µ0
T0 −C T + C T T01.5 where the values of the constants C,T0, and µ0
are found in the le viscosity_of_gases.dat. The temperature is
measured in Kelvin.
(a) Load the le into a nested dictionary mu_data such that we can
look up C , T0 , and µ0 for a gas with name name by
mu_data[name][X], where X is ’C’ for C , ’T_0’ for T0, and ’mu_0’
for µ0. (b) Make a function mu(T, gas, mu_data) for computing µ(T)
for a gas with name gas (according to the le) and information about
constants C, T0 , and µ0 in mu_data. (c) Plot µ(T) for air, carbon
dioxide, and hydrogen with T ∈ [223,373]. In python
# Viscosity data of some gases
# Sutherland's formula for the viscosity:
# mu = mu_0*(T_0 + C)/(T + C)(T/T_0)**1.5
# Column 1: gas name
# Column 2: C (in Kelvin) (Sutherland's constant)
# Column 3: T_0 (in Kelvin)
# Column 4: mu_0 (in 10**-6 Pa*s)
#
gas
C T_0 mu_0
air
120 291.15 18.27
nitrogen
111 300.55 17.81
oxygen
127 292.25 20.18
carbon dioxide 240 293.15
14.8
carbon monoxide 118 288.15 17.2
hydrogen
72 293.85 8.76
ammonia
370 293.15 9.82
sulphur dioxide 416 293.65 12.54
Answer:
The viscosity of gases depends on the temperature. For some gases the following formula is relevant:...
based on this idea the following formula can be derived for
approximating the integral where h
python
python
5 points Make a nested dictionary from a file The viscosity of gases depends on the temperature T. For some gases the following formula is relevant: MIT) =-.(". where the values of the constants C. To, and Mo are found in a file viscosity.dat. The temperature is measured in Kelvin. Suppose we have already loaded the file into a string viscosity data...
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Please use the formulate sheet and show all steps to make sure
the question is worth any points
a) The initial ratio of deuterium (D) to hydrogen (H) in a planet's atmosphere was 175000; however, the present ratio is 1/1500 and the initial and final abundances of D are 5 x 10° atoms per m3 and 9 x 106 atoms per m2, respectively. What fraction of deuterium has been lost, and what fraction of hydrogen has been lost in this...