**Quantum Numbers Problem Set**---**a. The following is not a possible set of quantum numbers. Which of the quantum numbers is not consistent with the others, or is just wrong?**- \( n = 0 \)- \( \ell = 1 \)- \( m_\ell = 0 \)- \( m_s = +1/2 \)Options:- \( n \)- \( \ell \)- \( m_\ell \)- \( m_s \)---**b. The following is not a possible set of quantum numbers. Which of the quantum numbers is not consistent with the others, or is just wrong?**- \( n = 2 \)- \( \ell = 1 \)- \( m_\ell = -1 \)- \( m_s = 0 \)Options:- \( n \)- \( \ell \)- \( m_\ell \)- \( m_s \)---**Note:** Quantum numbers describe the properties and locations of electrons in an atom. They must follow specific rules, such as:- \( n \) (principal quantum number) must be a positive integer.- \( \ell \) (azimuthal quantum number) must be in the range 0 to \( n-1 \).- \( m_\ell \) (magnetic quantum number) must be between \(-\ell\) and \(\ell\).- \( m_s \) (spin quantum number) can be \( +1/2 \) or \(-1/2 \).---**Instructions:**Select the quantum number from each set that does not comply with these rules.**Buttons:**- Submit Answer- Try Another Version*3 item attempts remaining*

Answered: Image /qna-images/answer/41aad154-d222-4acc-8038-c3d085217dd2.jpg

a. The following is not a possible set of quantum numbers. Which of the quantum numbers is not consistent with the others, or is just wrong? n = 0 l = 1 m = 0 m, = +1/2 On O m O m, b. The following is not a possible set of quantum numbers. Which of the quantum numbers is not consistent with the others, or is just wrong? n= 2 l = 1 m =-1 m, = 0 On O me O m,

a. The following is not a possible set of quantum numbers. Which of the quantum numbers is not consistent with the others, or is just wrong? n = 0 l = 1 m = 0 m, = +1/2 On O m O m, b. The following is not a possible set of quantum numbers. Which of the quantum numbers is not consistent with the others, or is just wrong? n= 2 l = 1 m =-1 m, = 0 On O me O m,

Chemistry

10th Edition

ISBN:9781305957404

Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste

Publisher:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste

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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Concept explainers

Quantum Chemistry

Quantum chemistry deals with the properties of chemical systems and their reactions. The branch of chemistry which is more concerned with quantum chemistry is physical chemistry. It is a more sophisticated field of theoretical physics which is concerned towards the application of physical concepts towards various chemical aspects such as, formation of atoms, chemical structure descriptions, chemical bond strength, hybridization, conjugation etc. Quantum chemistry mainly studies the various states i.e., ground state, excited state, transition states of the individual atoms or molecules taking place during any chemical reaction. The laws of motion explained by various scientists, which are termed as “classical mechanics” were not acceptable in terms of electrons, protons, atoms, light etc. Thus, a new theory named “quantum mechanics” emerged to understand the basic framework of various atomic and subatomic particles.

Question

**Quantum Numbers Problem Set**

---

**a. The following is not a possible set of quantum numbers. Which of the quantum numbers is not consistent with the others, or is just wrong?**

- \( n = 0 \)
- \( \ell = 1 \)
- \( m_\ell = 0 \)
- \( m_s = +1/2 \)

Options:
- \( n \)
- \( \ell \)
- \( m_\ell \)
- \( m_s \)

---

**b. The following is not a possible set of quantum numbers. Which of the quantum numbers is not consistent with the others, or is just wrong?**

- \( n = 2 \)
- \( \ell = 1 \)
- \( m_\ell = -1 \)
- \( m_s = 0 \)

Options:
- \( n \)
- \( \ell \)
- \( m_\ell \)
- \( m_s \)

---

**Note:** Quantum numbers describe the properties and locations of electrons in an atom. They must follow specific rules, such as:

- \( n \) (principal quantum number) must be a positive integer.
- \( \ell \) (azimuthal quantum number) must be in the range 0 to \( n-1 \).
- \( m_\ell \) (magnetic quantum number) must be between \(-\ell\) and \(\ell\).
- \( m_s \) (spin quantum number) can be \( +1/2 \) or \(-1/2 \).

---

**Instructions:**
Select the quantum number from each set that does not comply with these rules.

**Buttons:**
- Submit Answer
- Try Another Version

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