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Give the equation for each graph. 5 4 3 2 1 -5 -4 -3 -2 -1 3 4 -1 5 -2 -D -4 -3 -2 3 -4 5 4 + 3 2 1 -2 -3 1 7 2 4

Give the equation for each graph. 5 4 3 2 1 -5 -4 -3 -2 -1 3 4 -1 5 -2 -D -4 -3 -2 3 -4 5 4 + 3 2 1 -2 -3 1 7 2 4

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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### Graph Linear Equations **Instruction:** Give the equation for each graph. **Graph Descriptions:** 1. **First Graph:** - This graph displays a horizontal line running parallel to the x-axis. - The line intersects the y-axis at \( y = -3 \). - This is represented by the equation: \[ y = -3 \] 2. **Second Graph:** - This graph exhibits a vertical line running parallel to the y-axis. - The line intersects the x-axis at \( x = -1 \). - This is represented by the equation: \[ x = -1 \] **Note:** For horizontal lines, the equation is always in the form \( y = c \) where \( c \) is the y-intercept. For vertical lines, the equation is always in the form \( x = c \) where \( c \) is the x-intercept. **Form Filling:** Below each graph, enter the respective equation in the provided text box to complete the exercise. **Example:** - For the first graph: Enter \( y = -3 \) - For the second graph: Enter \( x = -1 \) --- These graphs are fundamental examples showing key concepts of linear functions based on their nature – horizontal and vertical lines.
Transcribed Image Text:### Graph Linear Equations **Instruction:** Give the equation for each graph. **Graph Descriptions:** 1. **First Graph:** - This graph displays a horizontal line running parallel to the x-axis. - The line intersects the y-axis at \( y = -3 \). - This is represented by the equation: \[ y = -3 \] 2. **Second Graph:** - This graph exhibits a vertical line running parallel to the y-axis. - The line intersects the x-axis at \( x = -1 \). - This is represented by the equation: \[ x = -1 \] **Note:** For horizontal lines, the equation is always in the form \( y = c \) where \( c \) is the y-intercept. For vertical lines, the equation is always in the form \( x = c \) where \( c \) is the x-intercept. **Form Filling:** Below each graph, enter the respective equation in the provided text box to complete the exercise. **Example:** - For the first graph: Enter \( y = -3 \) - For the second graph: Enter \( x = -1 \) --- These graphs are fundamental examples showing key concepts of linear functions based on their nature – horizontal and vertical lines.
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