Please help me create an xy chart and graph the chart. **Sketching the Graph of a Piecewise Function**To graph the piecewise function $ q(x) $ using XY-charts, follow these steps:### Function DefinitionThe piecewise function $ q(x) $ is defined as:\[ q(x) = \begin{cases} 3x + 3 & \text{if } x \leq -1 \\ 2x + 4 & \text{if } x > -1 \end{cases} \]### Instructions1. **Complete an XY-Chart:** - For each segment of the piecewise function, fill out an XY-chart. - Ensure the inputs (x-values) correspond to the domain of each function piece. - Use solid dots to represent points that are part of the graph (inclusive), and open dots for points that are not part of the graph (exclusive).### XY-Chart Layout- **Chart for $ 3x + 3 $:** - Use values where $ x \leq -1 $. - Indicate solid points for these values.- **Chart for $ 2x + 4 $:** - Use values where $ x > -1 $. - Indicate solid points for these values.Each chart has placeholders for $ x $ and $ y $ values, with solid dots marked to indicate included points.### Controls- **Add Row:** Use this to add more input points as needed.- **Delete Row:** Use this to remove unnecessary input points.This setup allows for a structured approach to plotting and understanding piecewise functions using XY-charts.

The given function is qx=3x+3 if x≤-12x+4 if x>-1. Let y=3x+3 on (-∞,-1] and y=2x+4 on -1,∞.…

Sketch the graph of the piecewise function q(x) using Xy-charts. Зх + 3 ifx < -1 q(x) = { 2x + 4 if x > -1 1) Complete an Xy-chart for each piece of the given function. Be sure to use correct inputs based on the domain of each piece of the function, and use solid or open dots to denote whether a point is part of the graph or not.

Sketch the graph of the piecewise function q(x) using Xy-charts. Зх + 3 ifx < -1 q(x) = { 2x + 4 if x > -1 1) Complete an Xy-chart for each piece of the given function. Be sure to use correct inputs based on the domain of each piece of the function, and use solid or open dots to denote whether a point is part of the graph or not.

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Concept explainers

Bar Graphs

A bar graph is a chart or graphical representation of data. A bar chart, also known as a bar graph, is a graph or chart that displays categorical data using rectangular bars with heights or lengths equal to the values they represent. Typically, bar graphs show categorical and numerical variables grouped in class intervals. A bar graph is useful for comparing and analyzing a set of data.

Question

Please help me create an xy chart and graph the chart.

**Sketching the Graph of a Piecewise Function**

To graph the piecewise function $ q(x) $ using XY-charts, follow these steps:

### Function Definition

The piecewise function $ q(x) $ is defined as:
\[
q(x) =
\begin{cases}
3x + 3 & \text{if } x \leq -1 \\
2x + 4 & \text{if } x > -1
\end{cases}
\]

### Instructions

1. **Complete an XY-Chart:**
- For each segment of the piecewise function, fill out an XY-chart.
- Ensure the inputs (x-values) correspond to the domain of each function piece.
- Use solid dots to represent points that are part of the graph (inclusive), and open dots for points that are not part of the graph (exclusive).

### XY-Chart Layout

- **Chart for $ 3x + 3 $:**
- Use values where $ x \leq -1 $.
- Indicate solid points for these values.

- **Chart for $ 2x + 4 $:**
- Use values where $ x > -1 $.
- Indicate solid points for these values.

Each chart has placeholders for $ x $ and $ y $ values, with solid dots marked to indicate included points.

### Controls
- **Add Row:** Use this to add more input points as needed.
- **Delete Row:** Use this to remove unnecessary input points.

This setup allows for a structured approach to plotting and understanding piecewise functions using XY-charts.

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