If a person works a standard 8 hour day he will be at Point C on the graph. If his hourly wage is $25 per hour his income at C is? Income А C В Leisure (hours per day)

MATLAB: An Introduction with Applications
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Chapter1: Starting With Matlab
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The image features a graph with two axes: "Income" on the vertical axis and "Leisure (hours per day)" on the horizontal axis. The graph includes three points labeled A, B, and C connected by a line.

- **Point A** is at the top of the income axis and represents maximum income with no leisure time.
- **Point B** is at the far right of the leisure axis and denotes maximum leisure with no income.
- **Point C** is on the line segment connecting A and B. It represents an intersection of leisure and income based on a standard workday.

The accompanying text reads:
- "If a person works a standard 8 hour day he will be at Point C on the graph."
- "If his hourly wage is $25 per hour his income at C is?"

Given that a standard workday is 8 hours, at $25 per hour, the income at Point C would be \(8 \text{ hours} \times \$25/\text{hour} = \$200\). 

The graph illustrates the trade-off between leisure time and income, with Point C specifically indicating the income achieved through a standard working day.
Transcribed Image Text:The image features a graph with two axes: "Income" on the vertical axis and "Leisure (hours per day)" on the horizontal axis. The graph includes three points labeled A, B, and C connected by a line. - **Point A** is at the top of the income axis and represents maximum income with no leisure time. - **Point B** is at the far right of the leisure axis and denotes maximum leisure with no income. - **Point C** is on the line segment connecting A and B. It represents an intersection of leisure and income based on a standard workday. The accompanying text reads: - "If a person works a standard 8 hour day he will be at Point C on the graph." - "If his hourly wage is $25 per hour his income at C is?" Given that a standard workday is 8 hours, at $25 per hour, the income at Point C would be \(8 \text{ hours} \times \$25/\text{hour} = \$200\). The graph illustrates the trade-off between leisure time and income, with Point C specifically indicating the income achieved through a standard working day.
### Income-Leisure Trade-off Graph

This graph illustrates the relationship between income and leisure (hours per day). The graph is a straight line connecting three points: A, C, and B. 

#### Axes:
- **Vertical Axis (Y-axis):** Represents Income.
- **Horizontal Axis (X-axis):** Represents Leisure (hours per day).

#### Points:
- **Point A:** Represents the maximum potential income if no leisure time is taken. 
- **Point C:** Indicates an 8-hour workday. 
- **Point B:** Represents maximum leisure time with no income.

### Scenario:
- If a person works a standard 8-hour day, they will be at Point C on the graph.
- With an hourly wage of $25, we need to calculate the income at Point A.

### Calculation:
Given 24 hours in a day, if all hours are used for work (Point A), and the hourly wage is $25:
- Maximum work hours per day = 24 hours
- Income at Point A = 24 hours * $25/hour = $600

Therefore, the income at Point A is $600. 

This visual represents the trade-off between earning potential and leisure time.
Transcribed Image Text:### Income-Leisure Trade-off Graph This graph illustrates the relationship between income and leisure (hours per day). The graph is a straight line connecting three points: A, C, and B. #### Axes: - **Vertical Axis (Y-axis):** Represents Income. - **Horizontal Axis (X-axis):** Represents Leisure (hours per day). #### Points: - **Point A:** Represents the maximum potential income if no leisure time is taken. - **Point C:** Indicates an 8-hour workday. - **Point B:** Represents maximum leisure time with no income. ### Scenario: - If a person works a standard 8-hour day, they will be at Point C on the graph. - With an hourly wage of $25, we need to calculate the income at Point A. ### Calculation: Given 24 hours in a day, if all hours are used for work (Point A), and the hourly wage is $25: - Maximum work hours per day = 24 hours - Income at Point A = 24 hours * $25/hour = $600 Therefore, the income at Point A is $600. This visual represents the trade-off between earning potential and leisure time.
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