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The order of effective nuclear charge is...

The order of effective nuclear charge is

A

`LI lt Na lt K lt Rb`

B

`LI gt Na gt K gt Rb`

C

`LI lt K lt Na lt Rb `

D

`LI lt Rb lt K lt Na`

Text Solution

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The correct Answer is:
To determine the order of effective nuclear charge (Z_eff), we need to understand what effective nuclear charge is and how it can be calculated. The effective nuclear charge is the net positive charge experienced by an electron in a multi-electron atom. It can be calculated using the formula: \[ Z_{eff} = Z - S \] Where: - \( Z \) is the atomic number (the total number of protons in the nucleus). - \( S \) is the shielding constant, which represents the extent to which inner electrons shield the outer electrons from the full nuclear charge. ### Step-by-Step Solution: 1. **Identify the Atomic Number (Z)**: - For each element in question, find the atomic number which corresponds to the number of protons in the nucleus. 2. **Determine the Shielding Constant (S)**: - The shielding constant can be estimated based on the number of inner electrons. Generally, for a given electron, the inner electrons will shield some of the nuclear charge. The more inner electrons there are, the greater the shielding effect. 3. **Calculate Effective Nuclear Charge (Z_eff)**: - Use the formula \( Z_{eff} = Z - S \) to calculate the effective nuclear charge for each element. 4. **Compare the Z_eff Values**: - Once you have calculated the effective nuclear charge for the elements in question, compare the values to determine the order of effective nuclear charge. 5. **Establish the Order**: - List the elements in order of increasing or decreasing effective nuclear charge based on your calculations. ### Example: If we consider elements like Lithium (Li), Beryllium (Be), and Boron (B): - **Lithium (Li)**: - \( Z = 3 \), \( S \approx 1 \) (due to 2 inner electrons) - \( Z_{eff} = 3 - 1 = 2 \) - **Beryllium (Be)**: - \( Z = 4 \), \( S \approx 1.6 \) (due to 2 inner electrons) - \( Z_{eff} = 4 - 1.6 = 2.4 \) - **Boron (B)**: - \( Z = 5 \), \( S \approx 1.8 \) (due to 2 inner electrons) - \( Z_{eff} = 5 - 1.8 = 3.2 \) ### Order of Effective Nuclear Charge: Based on the calculations: - Lithium (Li): \( Z_{eff} = 2 \) - Beryllium (Be): \( Z_{eff} = 2.4 \) - Boron (B): \( Z_{eff} = 3.2 \) Thus, the order of effective nuclear charge is: \[ \text{Li} < \text{Be} < \text{B} \]

To determine the order of effective nuclear charge (Z_eff), we need to understand what effective nuclear charge is and how it can be calculated. The effective nuclear charge is the net positive charge experienced by an electron in a multi-electron atom. It can be calculated using the formula: \[ Z_{eff} = Z - S \] Where: - \( Z \) is the atomic number (the total number of protons in the nucleus). - \( S \) is the shielding constant, which represents the extent to which inner electrons shield the outer electrons from the full nuclear charge. ...
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