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exis [7]
3 years ago
14

A mixture of 50 wt% methane, 35 wt% ethane, and 15 wt% propane. Determeine the mole fraction of methane.

Chemistry
1 answer:
dmitriy555 [2]3 years ago
5 0

Answer:

a) Molar fraction:

Methane: 67,5%

Ethane: 25,1%

Propane: 7,4%

b) Molecular weight of the mixture: 25,16 g/mol

Explanation:

with a basis of 100 kg:

Moles of methane:

500 g ×\frac{1mol}{16,04 g} = 31,2 moles

Mass of ethane

350 g ×\frac{1mol}{30,07 g} = 11,6 moles

Mass of propane

150 g ×\frac{1mol}{44,1 g} = 3,4 moles

Total moles: 31,2 moles + 11,6 moles + 3,4 moles = <em>46,2 moles</em>

Molar fraction of n-methane:

\frac{31,2moles}{46,2moles} =67,5%

Molar fraction of ethane:

\frac{11,6moles}{46,2moles} = 25,1%

Molar fraction of propane:

\frac{3,4moles}{46,2moles} = 7,4%

b) Average molecular weight:

0,5*16,04g/mol + 0,35*30,07g/mol+0,15*44,1g/mol} = <em>25,16g/mol</em>

I hope it helps!

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divide 10.62 by 22.4.

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A reaction produces 74.10 g Ca(OH)2 after 56.08 g CaO is added to 36.04 g H2O. How should the difference in the masses of reacta
melomori [17]
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Calculate   the  number  of  each   reactant  and  the  moles  of  the  product
that  is
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3 0
3 years ago
Technetium (Tc; Z = 43) is a synthetic element used as a radioactive tracer in medical studies. A Tc atom emits a beta particle
Sedaia [141]

Question in incomplete, complete question is:

Technetium (Tc; Z = 43) is a synthetic element used as a radioactive tracer in medical studies. A Tc atom emits a beta particle (electron) with a kinetic energy (Ek) of 4.71\times 10^{-15}J . What is the de Broglie wavelength of this electron (Ek = ½mv²)?

Answer:

6.762\times 10^{-12} m is the de Broglie wavelength of this electron.

Explanation:

To calculate the wavelength of a particle, we use the equation given by De-Broglie's wavelength, which is:

\lambda=\frac{h}{\sqrt{2mE_k}}

where,

= De-Broglie's wavelength = ?

h = Planck's constant = 6.624\times 10^{-34}Js

m = mass of beta particle = 9.1094\times 10^{-31} kg

E_k = kinetic energy of the particle = 4.71\times 10^{-15}J

Putting values in above equation, we get:

\lambda =\frac{6.624\times 10^{-34}Js}{\sqrt{2\times 9.1094\times 10^{-31} kg\times 4.71\times 10^{-15}J}}

\lambda = 6.762\times 10^{-12} m

6.762\times 10^{-12} m is the de Broglie wavelength of this electron.

3 0
3 years ago
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