If number of cars sold of model C are 22000, then what will be the difference in the number of cars sold of model A and B?

Options

A. 800
B. 1200
C. 1000
D. 1500

Answer

To solve the problem, we need to determine the difference in the number of cars sold between model A and model B based on the information provided in the pie chart.

### Step-by-Step Solution:

1. **Understanding the Pie Chart**:
- The pie chart represents the distribution of cars sold for different models (A, B, C, D, E) in degrees.
- Each model's sales are represented by a certain number of degrees in the pie chart.

2. **Identify the Degrees for Each Model**:
- From the video transcript, we know:
- Model A: 45 degrees
- Model B: 40 degrees
- Model C: 110 degrees
- (Degrees for models D and E are not specified but are not needed for this calculation.)

3. **Given Information**:
- The number of cars sold for model C is given as 22,000.
- Model C corresponds to 110 degrees in the pie chart.

4. **Calculate the Value of 1 Degree**:
- Since 110 degrees corresponds to 22,000 cars, we can find the number of cars represented by 1 degree:
\[ \text{Number of cars per degree} = \frac{22000}{110} = 200 \]

5. **Calculate the Number of Cars Sold for Models A and B**:
- For model A (45 degrees):
\[ \text{Cars sold for A} = 45 \times 200 = 9000 \]
- For model B (40 degrees):
\[ \text{Cars sold for B} = 40 \times 200 = 8000 \]

6. **Find the Difference Between Cars Sold for Models A and B**:
- Now, we calculate the difference:
\[ \text{Difference} = \text{Cars sold for A} - \text{Cars sold for B} = 9000 - 8000 = 1000 \]

### Final Answer:
The difference in the number of cars sold between model A and model B is **1000**.