The Pauli Exclusion Principle tells us that no two electrons in an atom can have the same four quantum numbers. For an electron in the 3p orbital shown above, enter a possible value for each quantum number. n = mį = Give ONE example. m, = Give ONE example. Though a given electron only has one value for mį, there are O possible mį values for electrons in 3p orbitals.

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Chapter1: Chemical Foundations
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The **Pauli Exclusion Principle** tells us that no two electrons in an atom can have the same four quantum numbers.

[Diagram of a 3p orbital showing a dumbbell shape with electron density distribution]

For an electron in the 3p orbital shown above, enter a possible value for each quantum number.

- \( n = \) [Input field]
- \( l = \) [Input field]
- \( m_l = \) [Input field] Give ONE example.
- \( m_s = \) [Input field] Give ONE example.

Though a given electron only has one value for \( m_l \), there are [Dropdown selection with options] possible \( m_l \) values for electrons in 3p orbitals.

---

**Diagram Explanation:**

The diagram depicts the shape of a 3p orbital. It features a two-lobed or dumbbell shape that indicates regions of high electron density. The orbital is oriented along a three-dimensional axis, demonstrating the spatial distribution of the electrons. The axes highlight the orientation potential for the p orbitals \( (p_x, p_y, p_z) \).
Transcribed Image Text:The **Pauli Exclusion Principle** tells us that no two electrons in an atom can have the same four quantum numbers. [Diagram of a 3p orbital showing a dumbbell shape with electron density distribution] For an electron in the 3p orbital shown above, enter a possible value for each quantum number. - \( n = \) [Input field] - \( l = \) [Input field] - \( m_l = \) [Input field] Give ONE example. - \( m_s = \) [Input field] Give ONE example. Though a given electron only has one value for \( m_l \), there are [Dropdown selection with options] possible \( m_l \) values for electrons in 3p orbitals. --- **Diagram Explanation:** The diagram depicts the shape of a 3p orbital. It features a two-lobed or dumbbell shape that indicates regions of high electron density. The orbital is oriented along a three-dimensional axis, demonstrating the spatial distribution of the electrons. The axes highlight the orientation potential for the p orbitals \( (p_x, p_y, p_z) \).
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