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Serga [27]
4 years ago
5

Calculate the freezing point and boiling point of a solution containing 7.70 g of ethylene glycol (C2H6O2) in 89.8 mL of ethanol

. Ethanol has a density of 0.789 g/cm3.
A. Calculate the freezing point of a solution.
B. Calculate the boiling point of a solution.
Chemistry
1 answer:
Lunna [17]4 years ago
4 0

Answer:

(A) -117.48°C (B) 80.5368°C

Explanation:

It is given that density of ethanol is 0.789 g/cm^3

volume of ethanol=89.8 mL

mass of ethanol = density of ethanol×volume = 0.789×89.8 = 70.8522 g

molar mass of ethylene glycol = 62 g/mole

therefore moles of ethylene glycol in 7.6 g of it = 7.7/62 = 0.1241 mole

molality = moles of ethylene glycol/mass of ethanol in kg =\frac{0.1241}{0.708522}=1.75153

also Kf for ethanol = 1.99 C/m

And Kb  for ethanol = 1.22 C/m

boiling point of ethanol = 78.4 °C

freezing point of ethanol = -114° C

(A) depression in freezing point = molality×Kf = 1.75153×1.99 = 3.4855

thus freezing point of solution = -114-3.4855= -117.48°C

(B) elevation in boiling point = molality×Kb = 1.75153×1.22 = 2.13686

thus boiling  point of solution = 78.4+2.13686=80.5368°C

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The constant
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75 kJ/mol

Explanation:

The reactions occur at a rate, which means that the concentration of the reagents decays at a time. The rate law is a function of the concentrations and of the rate constant (k) which depends on the temperature of the reaction.

The activation energy (Ea) is the minimum energy that the reagents must have so the reaction will happen. The rate constant is related to the activation energy by the Arrhenius equation:

ln(k) = ln(A) -Ea/RT

Where A is a constant of the reaction, which doesn't depend on the temperature, R is the gas constant (8.314 J/mol.K), and T is the temperature. So, for two different temperatures, if we make the difference between the two equations:

ln(k1) - ln(k2) = ln(A) - Ea/RT1 - ln(A) + Ea/RT2

ln (k1/k2) = (Ea/R)*(1/T2 - 1/T1)

k1 = 8.3x10⁸, T1 = 142.0°C = 415 K

k2 = 6.9x10⁶, T2 = 67.0°C = 340 K

ln(8.3x10⁸/6.9x10⁶) = (Ea/8.314)*(1/340 - 1/415)

4.8 = 6.39x10⁻⁵Ea

Ea = 75078 J/mol

Ea = 75 kJ/mol

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