a) that ψ x = D e 2 k x is solution of one dimensional Schrödinger’s equation in the region x >L. b) the physical reason behind unacceptability of ψ ( x ) , although this is mathematically acceptable.

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Answer 1

Question

Chapter 39, Problem 21P

To determine

To show:

a) that ψx=De2kx is solution of one dimensional Schrödinger’s equation in the region x >L.

b) the physical reason behind unacceptability of ψ(x), although this is mathematically acceptable.

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10. Imagine you have a system in which you have 54 grams of ice. You can melt this ice and then vaporize it all at 0 C. The melting and vaporization are done reversibly into a balloon held at a pressure of 0.250 bar. Here are some facts about water you may wish to know. The density of liquid water at 0 C is 1 g/cm³. The density of ice at 0 C is 0.917 g/cm³. The enthalpy of vaporization of liquid water is 2.496 kJ/gram and the enthalpy of fusion of solid water is 333.55 J/gram.

Consider 1 mole of supercooled water at -10°C. Calculate the entropy change of the water when the supercooled water freezes at -10°C and 1 atm. Useful data: Cp (ice) = 38 J mol-1 K-1 Cp (water) 75J mol −1 K -1 Afus H (0°C) 6026 J mol −1 Assume Cp (ice) and Cp (water) to be independent of temperature.

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Answer 2

Question

Chapter 39, Problem 21P

To determine

To show:

a) that ψx=De2kx is solution of one dimensional Schrödinger’s equation in the region x >L.

b) the physical reason behind unacceptability of ψ(x), although this is mathematically acceptable.

Expert Solution & Answer

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Check out a sample textbook solution

See solution

Answer 3

Question

Chapter 39, Problem 21P

To determine

To show:

a) that ψx=De2kx is solution of one dimensional Schrödinger’s equation in the region x >L.

b) the physical reason behind unacceptability of ψ(x), although this is mathematically acceptable.

Expert Solution & Answer

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Check out a sample textbook solution

See solution

Answer 4

Question

Chapter 39, Problem 21P

To determine

To show:

a) that ψx=De2kx is solution of one dimensional Schrödinger’s equation in the region x >L.

b) the physical reason behind unacceptability of ψ(x), although this is mathematically acceptable.

Expert Solution & Answer

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Check out a sample textbook solution

See solution

Answer 5

Chapter 39, Problem 21P

To determine

To show:

a) that ψx=De2kx is solution of one dimensional Schrödinger’s equation in the region x >L.

b) the physical reason behind unacceptability of ψ(x), although this is mathematically acceptable.

Answer 6

Chapter 39, Problem 21P

To determine

To show:

a) that ψx=De2kx is solution of one dimensional Schrödinger’s equation in the region x >L.

b) the physical reason behind unacceptability of ψ(x), although this is mathematically acceptable.

Answer 7

Chapter 39, Problem 21P

To determine

To show:

a) that ψx=De2kx is solution of one dimensional Schrödinger’s equation in the region x >L.

b) the physical reason behind unacceptability of ψ(x), although this is mathematically acceptable.

Answer 8

Expert Solution & Answer

Answer 9

Expert Solution & Answer

Answer 10

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Answer 11

Ch. 39 - Prob. 1Q Ch. 39 - Prob. 2Q Ch. 39 - Prob. 3Q Ch. 39 - Prob. 4Q Ch. 39 - Prob. 5Q Ch. 39 - Prob. 6Q Ch. 39 - Prob. 7Q Ch. 39 - Prob. 8Q Ch. 39 - Prob. 9Q Ch. 39 - Prob. 10Q

a) that ψ x = D e 2 k x is solution of one dimensional Schrödinger’s equation in the region x &gt;L. b) the physical reason behind unacceptability of ψ ( x ) , although this is mathematically acceptable.

To show: a) that ψx=De2kx is solution of one dimensional Schrödinger’s equation in the region x >L. b) the physical reason behind unacceptability of ψ(x), although this is mathematically acceptable.

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Chapter 39 Solutions

a) that ψ x = D e 2 k x is solution of one dimensional Schrödinger’s equation in the region x >L. b) the physical reason behind unacceptability of ψ ( x ) , although this is mathematically acceptable.

To show:

a) that ψx=De2kx is solution of one dimensional Schrödinger’s equation in the region x >L.

b) the physical reason behind unacceptability of ψ(x), although this is mathematically acceptable.