II Revie Suppose that in an alternate universe, the possible values of l are the integer values from 0 to n (instead of 0 to n - 1) Assuming no other differences between this universe and ours, how many orbitals would exist in each level in the alternate universe? Part A n= 1 Express your answer as an integer. orbitals Submit Request Answer Part B n=2 Express your answer as an integer. orbitals Submit Request Answer

Chemistry
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Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
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Chapter1: Chemical Foundations
Section: Chapter Questions
Problem 1RQ: Define and explain the differences between the following terms. a. law and theory b. theory and...
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## Chapter 8 Problem Set

### Exercise 8.81 - Enhanced - with Feedback

**Instructions:**

Suppose that in an alternate universe, the possible values of \( l \) are the integer values from 0 to \( n \) (instead of 0 to \( n - 1 \)). Assuming no other differences between this universe and ours, how many orbitals would exist in each level in the alternate universe?

**Part A**

- Given: \( n = 1 \)
- Task: Express your answer as an integer.
- Input box with label: "orbitals"
- Button options: [Submit] [Request Answer]

**Part B**

- Given: \( n = 2 \)
- Task: Express your answer as an integer.
- Input box with label: "orbitals"
- Button options: [Submit] [Request Answer]

**Instructions for submission:** Enter your solution as an integer in the provided input box and click "Submit" to check your answer. You may also request a hint by clicking "Request Answer" if needed.
Transcribed Image Text:## Chapter 8 Problem Set ### Exercise 8.81 - Enhanced - with Feedback **Instructions:** Suppose that in an alternate universe, the possible values of \( l \) are the integer values from 0 to \( n \) (instead of 0 to \( n - 1 \)). Assuming no other differences between this universe and ours, how many orbitals would exist in each level in the alternate universe? **Part A** - Given: \( n = 1 \) - Task: Express your answer as an integer. - Input box with label: "orbitals" - Button options: [Submit] [Request Answer] **Part B** - Given: \( n = 2 \) - Task: Express your answer as an integer. - Input box with label: "orbitals" - Button options: [Submit] [Request Answer] **Instructions for submission:** Enter your solution as an integer in the provided input box and click "Submit" to check your answer. You may also request a hint by clicking "Request Answer" if needed.
**Exercise 8.81 - Enhanced - with Feedback**

Suppose that in an alternate universe, the possible values of \( l \) are the integer values from 0 to \( n \) (instead of 0 to \( n - 1 \)). Assuming no other differences between this universe and ours, how many orbitals would exist in each level in the alternate universe?

---

### \( n = 2 \)

Express your answer as an integer.

[Input Box]

**Submit**    [Request Answer]

_Number of orbitals:_

---

### Part C

### \( n = 3 \)

Express your answer as an integer.

[Input Box]

**Submit**    [Request Answer]

_Number of orbitals:_

---

**Additional information:**

- In this problem, you are considering an alternate rule for determining the number of orbitals by examining how changes in the quantum number \( l \) affect the system.
- The prompt indicates a universe where the range of \( l \) expands, impacting the total number of possible orbitals for each principal quantum number \( n \).
Transcribed Image Text:**Exercise 8.81 - Enhanced - with Feedback** Suppose that in an alternate universe, the possible values of \( l \) are the integer values from 0 to \( n \) (instead of 0 to \( n - 1 \)). Assuming no other differences between this universe and ours, how many orbitals would exist in each level in the alternate universe? --- ### \( n = 2 \) Express your answer as an integer. [Input Box] **Submit** [Request Answer] _Number of orbitals:_ --- ### Part C ### \( n = 3 \) Express your answer as an integer. [Input Box] **Submit** [Request Answer] _Number of orbitals:_ --- **Additional information:** - In this problem, you are considering an alternate rule for determining the number of orbitals by examining how changes in the quantum number \( l \) affect the system. - The prompt indicates a universe where the range of \( l \) expands, impacting the total number of possible orbitals for each principal quantum number \( n \).
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