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podryga [215]
3 years ago
9

1‑Propanol (P∘1=20.9 Torr at 25 ∘C) and 2‑propanol (P∘2=45.2 Torr at 25 ∘C) form ideal solutions in all proportions. Let x1 and

x2 represent the mole fractions of 1‑propanol and 2‑propanol in a liquid mixture, respectively, and y1 and y2 represent the mole fractions of each in the vapor phase. For a solution of these liquids with x1=0.220, calculate the composition of the vapor phase at 25 ∘C.
Chemistry
1 answer:
Nat2105 [25]3 years ago
6 0

Answer:

The composition of 1-propanol in vapor phase = 11.54 %

The composition of 2-propanol in vapor phase = 88.46 %

Explanation:

Mole fraction of components in liquid phase:

1-propanol = x_1=0.220

2-propanol = x_2

x_2=1-x_1=1-0.22=0.78

Partial pressure of 1-propanol =p_1=20.9 Torr

Partial pressure of 2-propanol =p_2=45.2 Torr

According to Raoults law:

P=x_1\times p_1+x_2\times p_2

P=0.22\times 20.9 Torr+0.78\times 45.2 Torr=39.854

Mole fraction of components in vapor phase:

1-propanol = y_1=\frac{x_1\times p_1}{P}

=y_1=\frac{0.22\times 20.9 Torr}{39.854 Torr}=0.1154

The composition of 1-propanol in vapor phase:

100 × 0.1154= 11.54 %

2-propanol = y_2

=y_2=\frac{0.78\times 45.2 Torr}{39.854 Torr}=0.8846

The composition of 2-propanol in vapor phase:

100 × 0.8846 = 88.46 %

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Answer:

(a) The length at temperature 180°C is 40.070 cm

(b) The length at temperature 90°C is 64.976 inches

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Therefore, from the given relation, for change in length, ΔL, we have;

ΔL = α × L₀ × ΔT

The amount the temperature changed ΔT = 180°C - 40°C = 140°C

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ΔL = α × L₀ × ΔT = 1.24 × 10⁻⁵/°C × 40 × 140°C = 0.07 cm

Therefore, L =  L₀ + ΔL = 40 + 0.07 = 40.07 cm

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(b) Given that the length at T = 120°C is 65 in., we have;

The temperature at which the new length is sought = 90°C

The amount the temperature changed ΔT = 90°C - 120°C = -30°C

ΔL = α × L₀ × ΔT = 1.24 × 10⁻⁵/°C × 65 × -30°C = -0.024375 inches

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(c) L = L₀ + ΔL  = L₀ +  α × L₀ × ΔT = L₀ +  α × L₀ × (T - T₀)

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