The difference between a 2px and a 2py orbital should be explained using the concept of quantum numbers. Concept Introduction: When the principal quantum number (n) is 2 or greater, the angular momentum quantum number (l) gets the value of 1 corresponding to a p subshell. When l = 1, the magnetic quantum number (m l ) has three possible values: −1, 0, and +1, each corresponding to different p orbital. Therefore, there is a p subshell in every shell for which n ≥ 2 and each p subshell contains three p orbitals. The three p orbitals are labelled px, py and pz with the subscripted letters indicating the axis along which each orbital is oriented. These three p orbitals are identical in size, shape, and energy; they differ from one another only in orientation. p orbitals increase in size from 2p to 3p to 4p orbital and so on.

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Answer 1

Question

Chapter 3, Problem 3.86QP

Interpretation Introduction

Interpretation:

The difference between a 2px and a 2py orbital should be explained using the concept of quantum numbers.

Concept Introduction:

When the principal quantum number (n) is 2 or greater, the angular momentum quantum number (l) gets the value of 1 corresponding to a p subshell. When l = 1, the magnetic quantum number (m_l) has three possible values: −1, 0, and +1, each corresponding to different p orbital. Therefore, there is a p subshell in every shell for which n ≥ 2 and each p subshell contains three p orbitals. The three p orbitals are labelled px, py and pz with the subscripted letters indicating the axis along which each orbital is oriented. These three p orbitals are identical in size, shape, and energy; they differ from one another only in orientation. p orbitals increase in size from 2p to 3p to 4p orbital and so on.

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Answer 2

Question

Chapter 3, Problem 3.86QP

Interpretation Introduction

Interpretation:

The difference between a 2px and a 2py orbital should be explained using the concept of quantum numbers.

Concept Introduction:

When the principal quantum number (n) is 2 or greater, the angular momentum quantum number (l) gets the value of 1 corresponding to a p subshell. When l = 1, the magnetic quantum number (m_l) has three possible values: −1, 0, and +1, each corresponding to different p orbital. Therefore, there is a p subshell in every shell for which n ≥ 2 and each p subshell contains three p orbitals. The three p orbitals are labelled px, py and pz with the subscripted letters indicating the axis along which each orbital is oriented. These three p orbitals are identical in size, shape, and energy; they differ from one another only in orientation. p orbitals increase in size from 2p to 3p to 4p orbital and so on.

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Answer 3

Question

Chapter 3, Problem 3.86QP

Interpretation Introduction

Interpretation:

The difference between a 2px and a 2py orbital should be explained using the concept of quantum numbers.

Concept Introduction:

When the principal quantum number (n) is 2 or greater, the angular momentum quantum number (l) gets the value of 1 corresponding to a p subshell. When l = 1, the magnetic quantum number (m_l) has three possible values: −1, 0, and +1, each corresponding to different p orbital. Therefore, there is a p subshell in every shell for which n ≥ 2 and each p subshell contains three p orbitals. The three p orbitals are labelled px, py and pz with the subscripted letters indicating the axis along which each orbital is oriented. These three p orbitals are identical in size, shape, and energy; they differ from one another only in orientation. p orbitals increase in size from 2p to 3p to 4p orbital and so on.

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Answer 4

Question

Chapter 3, Problem 3.86QP

Interpretation Introduction

Interpretation:

The difference between a 2px and a 2py orbital should be explained using the concept of quantum numbers.

Concept Introduction:

When the principal quantum number (n) is 2 or greater, the angular momentum quantum number (l) gets the value of 1 corresponding to a p subshell. When l = 1, the magnetic quantum number (m_l) has three possible values: −1, 0, and +1, each corresponding to different p orbital. Therefore, there is a p subshell in every shell for which n ≥ 2 and each p subshell contains three p orbitals. The three p orbitals are labelled px, py and pz with the subscripted letters indicating the axis along which each orbital is oriented. These three p orbitals are identical in size, shape, and energy; they differ from one another only in orientation. p orbitals increase in size from 2p to 3p to 4p orbital and so on.

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Answer 5

Chapter 3, Problem 3.86QP

Interpretation Introduction

Interpretation:

The difference between a 2px and a 2py orbital should be explained using the concept of quantum numbers.

Concept Introduction:

When the principal quantum number (n) is 2 or greater, the angular momentum quantum number (l) gets the value of 1 corresponding to a p subshell. When l = 1, the magnetic quantum number (m_l) has three possible values: −1, 0, and +1, each corresponding to different p orbital. Therefore, there is a p subshell in every shell for which n ≥ 2 and each p subshell contains three p orbitals. The three p orbitals are labelled px, py and pz with the subscripted letters indicating the axis along which each orbital is oriented. These three p orbitals are identical in size, shape, and energy; they differ from one another only in orientation. p orbitals increase in size from 2p to 3p to 4p orbital and so on.

Answer 6

Chapter 3, Problem 3.86QP

Interpretation Introduction

Interpretation:

The difference between a 2px and a 2py orbital should be explained using the concept of quantum numbers.

Concept Introduction:

When the principal quantum number (n) is 2 or greater, the angular momentum quantum number (l) gets the value of 1 corresponding to a p subshell. When l = 1, the magnetic quantum number (m_l) has three possible values: −1, 0, and +1, each corresponding to different p orbital. Therefore, there is a p subshell in every shell for which n ≥ 2 and each p subshell contains three p orbitals. The three p orbitals are labelled px, py and pz with the subscripted letters indicating the axis along which each orbital is oriented. These three p orbitals are identical in size, shape, and energy; they differ from one another only in orientation. p orbitals increase in size from 2p to 3p to 4p orbital and so on.

Answer 7

Chapter 3, Problem 3.86QP

Interpretation Introduction

Interpretation:

The difference between a 2px and a 2py orbital should be explained using the concept of quantum numbers.

Concept Introduction:

When the principal quantum number (n) is 2 or greater, the angular momentum quantum number (l) gets the value of 1 corresponding to a p subshell. When l = 1, the magnetic quantum number (m_l) has three possible values: −1, 0, and +1, each corresponding to different p orbital. Therefore, there is a p subshell in every shell for which n ≥ 2 and each p subshell contains three p orbitals. The three p orbitals are labelled px, py and pz with the subscripted letters indicating the axis along which each orbital is oriented. These three p orbitals are identical in size, shape, and energy; they differ from one another only in orientation. p orbitals increase in size from 2p to 3p to 4p orbital and so on.

Answer 8

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Answer 11

Ch. 3.1 - Calculate the kinetic energy of a helium atom...Ch. 3.1 - Calculate the energy in joules of a 5.25-g object...Ch. 3.1 - Prob. 1PPB Ch. 3.1 - Prob. 1PPC Ch. 3.1 - Prob. 3.2WE Ch. 3.1 - How much greater is the electrostatic potential...Ch. 3.1 - What must the separation between charges of +2 and...Ch. 3.1 - Prob. 2PPC Ch. 3.1 - Calculate the kinetic energy of a 5.0-kg mass...Ch. 3.1 - Prob. 3.1.2SR

Solution Summary: The author explains that the difference between a 2px and an y orbital should be explained using the concept of quantum numbers.

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