give answer in 2 step with explanation at the end of each step and final answer at the end:2. (15 points) Consider the incomplete MO diagram for square planar XeF « below.
Answer the questions that start on the following page.
Note that there are parts A-E for this question.
—
$F *
K .
$d p=
So
. Som? s
Soe Ww
fr We
F 30g Ww
A)
Xo 5p ——— EF Wi
LY “ |
. EX
A bY)
Xe Ss — [
\ “ Wo meuby
TRAY uw ye. by
RE S ney by
ss ee EmE===
AY ows § Fa
LEY “eo
DAY a J
wo ral
Wo
w ”
- ~
- “
—
\ J
. #
—t
cor
F2s
XeF, MOs
2 continued
A) (2 points) Box A comesponds 10 a certain number of non-bonding orbitals.
"How many non-bonding orbitals are Box A and what are thes symmetries?
8) (3 points) Box B comesponds 10 a certain number of noN-bonding orbitals. How
‘many non-bonding orbitals are in Box B and what are their symmetries?
Hint: one e, representation of LGOS is non-bonding due to poor overap.
Question:
give answer in 2 step with explanation at the end of each step and final answer at the end:2. (15 points) Consider the incomplete MO diagram for square planar XeF « below.
Answer the questions that start on the following page.
Note that there are parts A-E for this question.
—
$F *
K .
$d p=
So
. Som? s
Soe Ww
fr We
F 30g Ww
A)
Xo 5p ——— EF Wi
LY “ |
. EX
A bY)
Xe Ss — [
\ “ Wo meuby
TRAY uw ye. by
RE S ney by
ss ee EmE===
AY ows § Fa
LEY “eo
DAY a J
wo ral
Wo
w ”
- ~
- “
—
\ J
. #
—t
cor
F2s
XeF, MOs
2 continued
A) (2 points) Box A comesponds 10 a certain number of non-bonding orbitals.
"How many non-bonding orbitals are Box A and what are thes symmetries?
8) (3 points) Box B comesponds 10 a certain number of noN-bonding orbitals. How
‘many non-bonding orbitals are in Box B and what are their symmetries?
Hint: one e, representation of LGOS is non-bonding due to poor overap.
This is AI generated Response.
Asked by: Rahul
Created at: 2025-11-21 18:54:02
Final Answer:
RenderedRaw Text
Did you like this answer?
Let's answer parts (A) and (B) step-by-step as requested.
---
## **A) Box A: Non-bonding Orbitals and Symmetries**
### **Step 1: Identify Non-bonding Orbitals in Box A**
- Box A is at the energy level of the F 2s orbitals.
- In a square planar XeF₄ molecule, the F 2s orbitals generally do **not** mix significantly with any Xe orbitals (because of symmetry and energy mismatch).
- Thus, each of the four F atoms contributes a non-bonding 2s orbital.
**Explanation:**
Each F atom brings a 2s orbital, and these do not interact with the Xe orbitals, remaining as non-bonding molecular orbitals.
---
### **Step 2: Symmetries of Non-bonding Orbitals in Box A**
- The linear combinations of four F 2s orbitals transform as \( a_{1g} \), \( b_{1g} \), \( e_u \), and \( b_{2g} \) in \( D_{4h} \) symmetry.
- However, the **non-bonding** ones are those that do not significantly interact with Xe, which for F 2s are all four.
**Final Answer for A:**
**There are 4 non-bonding orbitals in Box A, with symmetries:**
\( a_{1g}, b_{1g}, e_u, \) and \( b_{2g} \).
---
## **B) Box B: Non-bonding Orbitals and Symmetries**
### **Step 1: Identify Non-bonding Orbitals in Box B**
- Box B is at the energy level between Xe 5p and F 2p orbitals.
- The question hints that "one \( e_u \) representation of LGOs is non-bonding due to poor overlap."
- Generally, when symmetry or energy prevents effective mixing, some combinations remain non-bonding.
**Explanation:**
The \( e_u \) combination of the F 2p orbitals does not interact well with Xe orbitals due to poor spatial overlap, so this set remains non-bonding.
---
### **Step 2: Symmetries of Non-bonding Orbitals in Box B**
- The non-bonding orbitals in Box B are thus the \( e_u \) set (which is doubly degenerate, so **2 non-bonding orbitals**).
**Final Answer for B:**
**There are 2 non-bonding orbitals in Box B, both with \( e_u \) symmetry.**
---
## **Summary Table**
| Box | No. of Non-bonding Orbitals | Symmetries |
|-------|-----------------------------|------------------------|
| A | 4 | \( a_{1g}, b_{1g}, e_u, b_{2g} \) |
| B | 2 | \( e_u \) |
Question:
All parts solved please
This is AI generated Response.
Asked by: Rahul
Created at: 2025-11-21 18:54:38
Final Answer:
RenderedRaw Text
Did you like this answer?
## **A) Box A: Non-bonding Orbitals and Symmetries**
### **Step 1: Identify Non-bonding Orbitals in Box A**
- Box A corresponds to the energy level of the F 2s orbitals.
- Each of the four F atoms contributes a 2s orbital that does not significantly mix with Xe orbitals due to symmetry and energy differences.
**Explanation:**
These F 2s orbitals remain non-bonding because they do not interact effectively with the Xe orbitals.
---
### **Step 2: Symmetries of Non-bonding Orbitals in Box A**
- The contributions of the F 2s orbitals can be described in terms of symmetry representations in the \( D_{4h} \) point group.
- The symmetries of the four non-bonding orbitals are \( a_{1g}, b_{1g}, e_u, \) and \( b_{2g} \).
**Final Answer for A:**
**There are 4 non-bonding orbitals in Box A, with symmetries:**
\( a_{1g}, b_{1g}, e_u, \) and \( b_{2g} \).
---
## **B) Box B: Non-bonding Orbitals and Symmetries**
### **Step 1: Identify Non-bonding Orbitals in Box B**
- Box B is at the energy level between Xe 5p and F 2p orbitals.
- The hint indicates that one \( e_u \) representation of local Gaussian orbitals (LGOs) is non-bonding due to poor overlap.
**Explanation:**
The \( e_u \) combination of the F 2p orbitals does not effectively overlap with Xe orbitals, resulting in non-bonding characteristics.
---
### **Step 2: Symmetries of Non-bonding Orbitals in Box B**
- The non-bonding orbitals in Box B consist of the \( e_u \) set, which is doubly degenerate.
- Therefore, there are **2 non-bonding orbitals** in Box B.
**Final Answer for B:**
**There are 2 non-bonding orbitals in Box B, both with \( e_u \) symmetry.**
---
## **Summary Table**
| Box | No. of Non-bonding Orbitals | Symmetries |
|-------|-----------------------------|----------------------------------|
| A | 4 | \( a_{1g}, b_{1g}, e_u, b_{2g} \) |
| B | 2 | \( e_u \) |
VIPSolutions focuses on clear, step‑by‑step explanations so you can learn quickly. Whether you need an AI‑generated walkthrough or a short hint to get unstuck, each solution is organized for fast reading and easy review later.
Search similar questions, compare approaches, and bookmark the best answers for revision. Our goal is simple: quick, reliable study help that feels natural—not noisy.