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A diatomic molecules has...

A diatomic molecules has

A

1 degree of freedom

B

3 degrees of freedom

C

5 degree of freedom

D

6 degrees of freedom

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To determine the degrees of freedom of a diatomic molecule, we can follow these steps: ### Step 1: Understand Degrees of Freedom Degrees of freedom refer to the number of independent ways in which a molecule can move or store energy. For gas molecules, these can be translational, rotational, and vibrational. ### Step 2: Identify Translational Degrees of Freedom For any gas molecule, the translational degrees of freedom correspond to the movement in three-dimensional space. Therefore, a diatomic molecule has: - **Translational degrees of freedom = 3** ### Step 3: Identify Rotational Degrees of Freedom Diatomic molecules can rotate about two axes perpendicular to the line connecting the two atoms. Thus, they have: - **Rotational degrees of freedom = 2** ### Step 4: Calculate Total Degrees of Freedom To find the total degrees of freedom for a diatomic molecule, we sum the translational and rotational degrees of freedom: - **Total degrees of freedom = Translational + Rotational** - **Total degrees of freedom = 3 + 2 = 5** ### Step 5: Conclusion The total degrees of freedom for a diatomic molecule is **5**. Therefore, the correct answer is option C. ---

To determine the degrees of freedom of a diatomic molecule, we can follow these steps: ### Step 1: Understand Degrees of Freedom Degrees of freedom refer to the number of independent ways in which a molecule can move or store energy. For gas molecules, these can be translational, rotational, and vibrational. ### Step 2: Identify Translational Degrees of Freedom For any gas molecule, the translational degrees of freedom correspond to the movement in three-dimensional space. Therefore, a diatomic molecule has: - **Translational degrees of freedom = 3** ...
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