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which of the following statements about ...

which of the following statements about an electron with `m_1=+2` is incorrect?

A

The electron could be in the third shell

B

The electron is in a non-spherical orbital

C

The electron may have `m_s=1/2`

D

The electron is not in a d-orbital

Text Solution

AI Generated Solution

The correct Answer is:
To determine which statement about an electron with \( m_L = +2 \) is incorrect, we will analyze the properties of the magnetic quantum number \( m_L \) and its relationship with the azimuthal quantum number \( l \). ### Step-by-Step Solution: 1. **Understanding the Magnetic Quantum Number (\( m_L \))**: - The magnetic quantum number \( m_L \) describes the orientation of orbitals in a magnetic field. Its values range from \( -l \) to \( +l \), where \( l \) is the azimuthal quantum number. 2. **Identifying the Value of \( l \)**: - Given \( m_L = +2 \), we can conclude that the azimuthal quantum number \( l \) must be at least 2 (since \( m_L \) can take values from \( -l \) to \( +l \)). - Therefore, \( l = 2 \) is the minimum value that allows \( m_L = +2 \). 3. **Possible Values of \( m_L \)**: - For \( l = 2 \), the possible values of \( m_L \) are \( -2, -1, 0, +1, +2 \). This confirms that \( m_L = +2 \) is valid for \( l = 2 \). 4. **Identifying the Orbital Type**: - The azimuthal quantum number \( l = 2 \) corresponds to the d-orbitals. Thus, the electron with \( m_L = +2 \) is in a d-orbital. 5. **Evaluating the Statements**: - **Statement 1**: "The electron could be in the third shell." - This is true because the 3d orbital corresponds to \( n = 3 \) and \( l = 2 \). - **Statement 2**: "The electron is in a non-spherical orbital." - This is true because d-orbitals are indeed non-spherical in shape. - **Statement 3**: "The electron may have \( m_s = +\frac{1}{2} \)." - This is true because the spin quantum number \( m_s \) can be either \( +\frac{1}{2} \) or \( -\frac{1}{2} \). - **Statement 4**: "The electron is not in a d-orbital." - This is incorrect because we established that \( l = 2 \) indicates that the electron is indeed in a d-orbital. 6. **Conclusion**: - The incorrect statement is **Statement 4**: "The electron is not in a d-orbital." ### Final Answer: The incorrect statement is: **The electron is not in a d-orbital.**
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