Algebra and Trigonometry (6th Edition)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN: 9780134463216
Author: Robert F. Blitzer
Publisher: PEARSON
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Do the graph to how I should line 

**Understanding the Function \( f(t) \)**

The function given is \( f(t) = 4 - 3(t + 1) \). This expression provides information about a specific point on the graph and the slope of the line.

**Key Components:**
- **Point on the Graph:** The function indicates a point where the line intersects.
- **Slope of the Graph:** This represents the steepness or incline of the line.

**Identifying the Point and Slope:**

- **The point is (__, __)**: Fill in the coordinates identified from the function.
- **The slope is __**: Determine the slope from the expression.

**Graph Details:**

In the graph beside the function:
- The **vertical axis (y-axis)** ranges from -11 to 11.
- The **horizontal axis (t-axis)** ranges from -3 to 3.
- A line is plotted on the graph.
- You can interact with this graph by dragging points to plot the specific point calculated from the function, along with an additional point on the line.

For the function \( y = f(t) = 4 - 3(t + 1) \), plot your calculated point and another point to explore how the line behaves.
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Transcribed Image Text:**Understanding the Function \( f(t) \)** The function given is \( f(t) = 4 - 3(t + 1) \). This expression provides information about a specific point on the graph and the slope of the line. **Key Components:** - **Point on the Graph:** The function indicates a point where the line intersects. - **Slope of the Graph:** This represents the steepness or incline of the line. **Identifying the Point and Slope:** - **The point is (__, __)**: Fill in the coordinates identified from the function. - **The slope is __**: Determine the slope from the expression. **Graph Details:** In the graph beside the function: - The **vertical axis (y-axis)** ranges from -11 to 11. - The **horizontal axis (t-axis)** ranges from -3 to 3. - A line is plotted on the graph. - You can interact with this graph by dragging points to plot the specific point calculated from the function, along with an additional point on the line. For the function \( y = f(t) = 4 - 3(t + 1) \), plot your calculated point and another point to explore how the line behaves.
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