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timama [110]
3 years ago
7

How many grams of ice at -12.1 ∘C can be completely converted to liquid at 15.2 ∘C if the available heat for this process is 4.4

9×103 kJ ? For ice, use a specific heat of 2.01 J/(g⋅∘C) and ΔHfus=6.01kJ/mol .
Chemistry
1 answer:
ra1l [238]3 years ago
8 0

Answer:

The mass of ice is 1,06 kg

Explanation:

Formula for calorimetry:  Q = m . C . ΔT

Formula for phase transition, with latent heat: Q = L . m

m . C . ΔT + L . m + m . C . ΔT = 4490 kJ

m . 2,01 J/g°C (0° - (-12,1°C) + 334 J/g . m + m . 4,186 J/g°C . (15,2°C - 0°C)

Our unknown value is mass

<em><u>You should look for latent heat of Ice and of course, specific heat of water.</u></em>

Those are constant and they are known.

<u>As the units are in J, and the heat for the process is in Kj we have to convert the final number into J</u>

4490kJ . 1000 = 449000 J

m. 2,01 J/g°C (0°-(-12,1°C) + 334 J/g .m +m .4,186 J/g°C .(15,2°C - 0°C) = 449000 J

m. 24,321 J/g + 334 J/g .m + 63,62 J/g . m = 449000 J

421,94 J/g . m =  449000 J

m =  449000 J /421,94 g/J = 1064,1 g ---->1,06 kg

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Explanation:

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We are given:

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3 years ago
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creativ13 [48]

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Incomplete question, it is lacking the data it makes reference. The missing data from Chegg is:

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ΔHf° (kJ mol-1)  -395.7                        -296.8

S° (J K-1 mol-1)  256.8                         248.2              205.1

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S° =  J K⁻¹

Explanation:

The method to solve this problem calls for the use of the Gibbs standard free energy change:

ΔG = ΔrxnH - TΔSrxn

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ΔrxnH = ∑ ν x ΔfHº products - ∑ ν x ΔfHº reactants

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ΔrxnS =  ∑ ν x ΔSº products - ∑ ν x ΔSº reactants

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