How much energy, in kilojoules, is released or absorbed from the reaction of 1 mole of nitrogen, N 2 , with 3 moles of molecular hydrogen, H 2 , to form 2 moles of ammonia, NH 3 ? Consult Table 13.1 for bond energies. (a) + 899 kJ / mol (b) − 993 kJ / mol (c) + 80 kJ / mol (d) − 80 kJ / mol
How much energy, in kilojoules, is released or absorbed from the reaction of 1 mole of nitrogen, N 2 , with 3 moles of molecular hydrogen, H 2 , to form 2 moles of ammonia, NH 3 ? Consult Table 13.1 for bond energies. (a) + 899 kJ / mol (b) − 993 kJ / mol (c) + 80 kJ / mol (d) − 80 kJ / mol
How much energy, in kilojoules, is released or absorbed from the reaction of
1
mole of nitrogen,
N
2
, with
3
moles of molecular hydrogen,
H
2
, to form
2
moles of ammonia,
NH
3
? Consult Table 13.1 for bond energies.
Calculate the total molecular translational energy at25°C and 1.0 atm for (a) 1.00 mol of O2; (b) 1.00 mol of CO2;(c) 470 mg of CH4.
In this problem you will model the mixing energy of a mixture in a relatively simple way, in order to relate the existence of a solubility gap to molecular behavior. Consider a mixture of A and B molecules that is ideal in every way but one: The potential energy due to the interaction of neighboring molecules depends upon whether the molecules are like or unlike. Let n be the average number of nearest neighbors of any given molecule (perhaps 6 or 8 or 10). Let Uo be the average potential energy associated with the interaction between neighboring molecules that are the same (A-A or B-B), and let UAB be the potential energy associated with the interaction of a neighboring unlike pair (A-B). There are no interactions beyond the range of the nearest neighbors; the values of Uo and UAB are independent of the amounts of A and B; and the entropy of mixing is the same as for an ideal solution.
Show that when the system is unmixed, the total potential energy due to all neighbor-neighbor…
In this problem you will model the mixing energy of a mixture in a relatively simple way, in order to relate the existence of a solubility gap to molecular behavior. Consider a mixture of A and B molecules that is ideal in every way but one: The potential energy due to the interaction of neighboring molecules depends upon whether the molecules are like or unlike. Let n be the average number of nearest neighbors of any given molecule (perhaps 6 or 8 or 10). Let Uo be the average potential energy associated with the interaction between neighboring molecules that are the same (A-A or B-B), and let UAB be the potential energy associated with the interaction of a neighboring unlike pair (A-B). There are no interactions beyond the range of the nearest neighbors; the values of Uo and UAB are independent of the amounts of A and B; and the entropy of mixing is the same as for an ideal solution.
Find a formula for the total potential energy when the system is mixed, in terms of x, the fraction…
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The Laws of Thermodynamics, Entropy, and Gibbs Free Energy; Author: Professor Dave Explains;https://www.youtube.com/watch?v=8N1BxHgsoOw;License: Standard YouTube License, CC-BY