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S_A_V [24]
3 years ago
12

A gas mixture called heliox, 6.11% o2 and 93.89% he by mass, is used in scuba tanks for descents more than 65 m below the surfac

e. calculate the mole fractions of he and o2 in this mixture. he is 0.9980
Chemistry
2 answers:
DIA [1.3K]3 years ago
4 0

Answer: The mole fractions of He in the mixture is 0.992.

The mole fraction of O_2 in the mixture is 0.008.

Explanation:

A gas mixture called heliox, 6.11% O_2 and 93.89% He gas by mass by mass.

Percentage of oxygen gas in a mixture by mass = 6.11%

In 100 gram mixture 6.11% of oxygen is present by mass :\frac{100\times 6.11}{100}=6.11 grams

Percentage of helium gas in a mixture by mass = 93.89%

In 100 gram mixture 93.89% of helium is present by mass :\frac{100\times 93.89}{100}=93.89  grams

Mole fraction of component 'x' in a mixture of 'x' and 'y'= =\chi _x=\frac{n_x}{n_x+n_y}

n_x = moles of gas 'x'=\frac{\text{mass of gas 'x'}}{\text{Molar mass of gas 'x'}}

n_y = moles of gas 'y'=\frac{\text{mass of gas 'y'}}{\text{Molar mass of gas 'y'}}

Moles of oxygen gas ,when 6.11 grams of oxygen in present in a mixture:

n_{O_2}=\frac{6.11 g}{16g/mol}=0.3818 moles

Moles of helium gas ,when 93.89 grams of helium in present in a mixture:

n_{He}=\frac{93.89 g}{2g/mol}=46.945 moles

=\chi _{O_2}=\frac{n_{O_2}}{n_{O_2}+n_{He}}=\frac{0.3818 mol}{0.3818 mol+46.945 mol}=0.008

=\chi _{He}=\frac{n_{He}}{n_{O_2}+n_{He}}=\frac{46.945 mol}{0.3818 mol+46.945 mol}=0.9919\approx 0.992

The mole fractions of He in the mixture is 0.992.

The mole fraction of O_2 in the mixture is 0.008.

Naya [18.7K]3 years ago
3 0
098.9 dats wat I think it is
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Answer:

See explanation.

Explanation:

Hello,

In this case, we can show how the empirical formula is found by following the shown below procedure:

1. Compute the moles of carbon in carbon dioxide as the only source of carbon at the products:

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2. Compute the moles of hydrogen in water as the only source of hydrogen at the products:

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C_3H_6O_2

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Best regards.

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Answer:

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Equilibrium constant, ka, is defined as:

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c: 1.125x10⁻⁶

Now, solving quadratic equation:

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<em>x = 0.000859</em>

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