Presentation is loading. Please wait.

Presentation is loading. Please wait.

Consider a Harmonic oscillator. Given is the potential energy curve.

Similar presentations


Presentation on theme: "Consider a Harmonic oscillator. Given is the potential energy curve."— Presentation transcript:

1 Consider a Harmonic oscillator. Given is the potential energy curve.
How can you determine the force constant K? (A) By taking the 1st derivative of the potential energy curve. (B) By taking the 2nd derivative of the potential energy curve. (C) By finding the minimum of the potential energy curve.

2 Consider a Harmonic oscillator. Given is the potential energy curve.
How can you determine the force constant K? (A) By taking the 1st derivative of the potential energy curve. (B) By taking the 2nd derivative of the potential energy curve. because, if V(x) = ½ K x2, then K = d2V/dx2 (C) By finding the minimum of the potential energy curve.

3 Which of the vibrations in CO2 are NOT infrared-active?
(A) The symmetric stretching mode (B) The bending modes (C) The bending mode

4 Which of the vibrations in CO2 is NOT infrared-active?
(A) The symmetric stretching mode (B) The bending modes (C) The antisymmetric stretching mode


Download ppt "Consider a Harmonic oscillator. Given is the potential energy curve."

Similar presentations


Ads by Google