**Inequality Analysis and Solutions****Inequality:**\[ y > 2x - 3 \]**Instructions:**1. **Line Type:** - This inequality has a line which means points on the line indicate if the following points are solutions: - Options: Solid, Dotted 2. **Solution Verification:** - **Is the point (0, 0) a solution?** - Options: [Dropdown] - **Is the point (4, 2) a solution?** - Options: [Dropdown] - **Is the point (1, -1) a solution?** - Options: [Dropdown]**Page Number:**- Page 9**Guidance:**Determine whether each given point satisfies the inequality, and whether the line representation should be solid or dotted based on the inequality type. ### Solving Inequalities**Inequality:** \[ y > 2x - 3 \]**Understanding the Problem:**This inequality has a line, which means points on the line are solutions.**Task:**For the inequality above, indicate if the following points are solutions:- **Is the point (4, 2) a solution?** [Dropdown]- **Is the point (0, 0) a solution?** [Dropdown]- **Is the point (1, -1) a solution?** [Dropdown]**Instructions:**- Use the inequality \( y > 2x - 3 \) to determine if each point satisfies the condition. A point is a solution if the inequality holds true when the point's coordinates are substituted into the equation.- Select "Yes" if the point is a solution and "No" if it is not using the dropdown options provided.

Answered: Image /qna-images/answer/0303e266-118d-4df2-bf40-028f0e9958b2.jpg

y > 2x - 3 This inequality has a line, which means points on the line v solutions. For the inequality al Solid cate if the following points are solutions: Dotted Is the point (0,0) a scerr Is the point (4, 2) a solution? Is the point (1, -1) a solution? 9.

y > 2x - 3 This inequality has a line, which means points on the line v solutions. For the inequality al Solid cate if the following points are solutions: Dotted Is the point (0,0) a scerr Is the point (4, 2) a solution? Is the point (1, -1) a solution? 9.

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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**Inequality Analysis and Solutions**

**Inequality:**
\[ y > 2x - 3 \]

**Instructions:**

1. **Line Type:**
- This inequality has a line which means points on the line indicate if the following points are solutions:
- Options: Solid, Dotted

2. **Solution Verification:**
- **Is the point (0, 0) a solution?**
- Options: [Dropdown]

- **Is the point (4, 2) a solution?**
- Options: [Dropdown]

- **Is the point (1, -1) a solution?**
- Options: [Dropdown]

**Page Number:**
- Page 9

**Guidance:**
Determine whether each given point satisfies the inequality, and whether the line representation should be solid or dotted based on the inequality type.

### Solving Inequalities

**Inequality:**
\[ y > 2x - 3 \]

**Understanding the Problem:**

This inequality has a line, which means points on the line are solutions.

**Task:**

For the inequality above, indicate if the following points are solutions:

- **Is the point (4, 2) a solution?**
[Dropdown]

- **Is the point (0, 0) a solution?**
[Dropdown]

- **Is the point (1, -1) a solution?**
[Dropdown]

**Instructions:**

- Use the inequality \( y > 2x - 3 \) to determine if each point satisfies the condition. A point is a solution if the inequality holds true when the point's coordinates are substituted into the equation.
- Select "Yes" if the point is a solution and "No" if it is not using the dropdown options provided.

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