Chemistry Practice Problems Introduction to Quantum Mechanics Practice Problems Solution: Which statement about atomic orbitals and quantum ...

🤓 Based on our data, we think this question is relevant for Professor Cole & Geng & Lovander's class at IOWA.

Solution: Which statement about atomic orbitals and quantum numbers is correct?A. The maximum number of orbitals with the quantum number n = 3 is 18.B. There are five 2d orbitals.C. The angular momentum quantum number is related to the shape of the orbital.D. A 4f orbital is not possible.E. None of the above are true.

Problem

Which statement about atomic orbitals and quantum numbers is correct?

A. The maximum number of orbitals with the quantum number n = 3 is 18.

B. There are five 2d orbitals.

C. The angular momentum quantum number is related to the shape of the orbital.

D. A 4f orbital is not possible.

E. None of the above are true.

More in Introduction to Quantum Mechanics

Introduction to Quantum Mechanics Concept VideosIntroduction to Quantum Mechanics Practice Problems

Additional Practice Problems

Introduction to Quantum Mechanics

Introduction to Quantum Mechanics

Q. Which quantum numbers must be the same for the orbitals that they designate to be degenerate in a one-electron system (such as hydrogen)?a) n, l, and ...

Solved • Fri Feb 19 2016 16:25:29 GMT-0500 (EST)

Introduction to Quantum Mechanics

Q.  Identify the correct values for a 4f sublevel. a. n=3, l=1, ml=0 b. n=2, l=1, ml=-2 c. n=1, l=0, ml=0 d. n=2, l=0, ml=0 e. n=4, l=3, ml=-2

Solved • Mon Feb 15 2016 20:26:18 GMT-0500 (EST)

Introduction to Quantum Mechanics

Q. Set(s) of possible values of m ℓ areA) -4; -3; -2; -1; 0; +1; +2; +3; +4B) -3; -2; -1; 0; +1; +2; +3C) -2; -1; 0; +1; +2D) -1; 0; +1E) 0 Select the be...

Solved • Mon Feb 15 2016 20:11:41 GMT-0500 (EST)

Introduction to Quantum Mechanics

Q. What are the possible values of n and ml for an electron in a 4d orbital? A. n = 1, 2, 3, or 4, and ml = -2, -1, 0, +1, or +2 B. n = 1, 2, 3, or 4, ...

Solved • Mon Feb 15 2016 20:07:46 GMT-0500 (EST)
See all problems in Introduction to Quantum Mechanics