29) A) Bounded B) Unbounded -10 :-5 5 10 -10 5 10 Q Unbounded D) Bounded -103 10 10 3 10
29) A) Bounded B) Unbounded -10 :-5 5 10 -10 5 10 Q Unbounded D) Bounded -103 10 10 3 10
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question

Transcribed Image Text:The image displays a mathematical problem related to systems of inequalities and graph analysis. It features the following elements:
**Problem Statement:**
29)
- \( y > -4 \)
- \( x \leq 3 \)
**Graphical Solutions:**
The image contains four different graphs, labeled A through D, each illustrating a possible solution set for the inequalities. The graphs display a coordinate plane with shaded regions representing the solution areas.
**Detailed Graph Descriptions:**
- **Graph A) Bounded:**
- No shading is visible. It incorrectly suggests a bounded solution which does not align with the inequalities given.
- **Graph B) Unbounded:**
- The graph shows a vertical line at \( x = 3 \) with shading to the left (for \( x \leq 3 \)) and above a horizontal line at \( y = -4 \) (for \( y > -4 \)). The shaded region is a half-plane extending indefinitely.
- **Graph C) Unbounded:**
- Similar to Graph B, it shows shading above the line \( y = -4 \) and to the right of \( x = 3 \), which does not correctly represent the constraints \( x \leq 3 \).
- **Graph D) Bounded:**
- This graph displays the correct shading for \( x \leq 3 \) and \( y > -4 \). The shaded region is located to the left of \( x = 3 \) and extends upwards from \( y = -4 \), forming an unbounded solution.
Each graph includes axes marked with numbers from -10 to 10, providing a clear view of the coordinate plane.
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