\begin{tabular}{l} (iii) Capital: R120 000; Drawings: R9 000; Income: R45 098 and Expenses: R76 908. \ \hline (f) Calculate how much the owner in the following situation withdrew throughout the year. \ Capital: R150 000; Income: R30 000; Expenses: R10 000; Assets: R200 000; Liabilities: R45 000 . \ \hline\end{tabular}

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To solve the problem, we need to calculate the owner's withdrawals for both situations provided.

### Situation (iii)

1. **Known Values:**
   - Capital: $$ C_1 = 120,000 $$
   - Drawings (Withdrawals): $$ D_1 = 9,000 $$
   - Income: $$ I_1 = 45,098 $$
   - Expenses: $$ E_1 = 76,908 $$

2. **Net Profit Calculation:**
   $$
   \text{Net Profit} = \text{Income} - \text{Expenses} = I_1 - E_1
   $$
   $$
   \text{Net Profit} = 45,098 - 76,908
   $$

3. **Calculate Net Profit:**
   $$
   \text{Net Profit} = -31,810
   $$

4. **Change in Capital Calculation:**
   The change in capital can be calculated as:
   $$
   \text{Change in Capital} = \text{Net Profit} - \text{Drawings}
   $$
   Since the capital at the beginning was $$ C_1 $$, the capital at the end can be expressed as:
   $$
   C_2 = C_1 + \text{Change in Capital}
   $$

5. **Final Capital Calculation:**
   $$
   C_2 = C_1 + (-31,810 - D_1)
   $$
   $$
   C_2 = 120,000 - 31,810 - 9,000
   $$

### Situation (f)

1. **Known Values:**
   - Capital: $$ C_2 = 150,000 $$
   - Income: $$ I_2 = 30,000 $$
   - Expenses: $$ E_2 = 10,000 $$
   - Assets: $$ A = 200,000 $$
   - Liabilities: $$ L = 45,000 $$

2. **Net Profit Calculation:**
   $$
   \text{Net Profit} = I_2 - E_2 = 30,000 - 10,000
   $$

3. **Calculate Net Profit:**
   $$
   \text{Net Profit} = 20,000
   $$

4. **Change in Capital Calculation:**
   The change in capital can be calculated as:
   $$
   \text{Change in Capital} = \text{Net Profit} - \text{Drawings}
   $$
   Rearranging gives us:
   $$
   \text{Drawings} = \text{Net Profit} - (\text{Capital at the end} - \text{Capital at the beginning})
   $$

5. **Calculate Drawings:**
   We need to find the capital at the beginning. The capital at the beginning can be calculated from the assets and liabilities:
   $$
   C_1 = A - L = 200,000 - 45,000
   $$
   $$
   C_1 = 155,000
   $$

6. **Final Calculation of Drawings:**
   $$
   \text{Drawings} = \text{Net Profit} - (C_2 - C_1)
   $$
   $$
   \text{Drawings} = 20,000 - (150,000 - 155,000)
   $$
   $$
   \text{Drawings} = 20,000 - (-5,000)
   $$
   $$
   \text{Drawings} = 20,000 + 5,000
   $$
   $$
   \text{Drawings} = 25,000
   $$

### Summary of Results
- For situation (iii), the net profit is $$-31,810$$ and the capital at the end is calculated based on the drawings.
- For situation (f), the owner withdrew $$ R25,000 $$ throughout the year.

Thus, the final answer for the withdrawals in situation (f) is $$ R25,000 $$.
The owner withdrew R25,000 throughout the year in situation (f).

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