Figure 1 (attached in the end) represents the graph of the equation .
Further explanation:
The point slope form of a line passing through the point is as follows:
Given:
The given equation is .
Step 1:
First we will convert the equation in point slope form as follows:
Step 2:
Now, we will compare the equation with the equation .
On comparing both the equations it is concluded that value of slope and the point is as follows:
Therefore the first coordinate of the line is .
Here, is the slope of the line and is the - intercept of the line.
Step 3:
Now find the second point that satisfies the given equation .
Substitute in the equation to obtain the value of .
Therefore, the second coordinate is .
Step 4:
Substitute in the equation to obtain the value of .
Therefore, the third coordinate is .
Thus, the coordinates for the line are .
Step 5:
Now plot the points and join them to obtain the graph of teh equation .
Figure 1 (attached in the end) represents the graph of the equation .
Learn more:
1. A problem on graph brainly.com/question/2491745
2. A problem on quadratic function brainly.com/question/2334270
3. A problem on graph of a function brainly.com/question/9590016
Answer details:
Grade: Middle school
Subject: Mathematics
Chapter: Linear equation
Keywords: Linear equations, linear form, equation, line, slope, intercept, coordinate, solutions set, graph, curve, degree, polynomial, quadratic equation.