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Do all graphs of linear equations have x intercepts?
YES, all linear equations have x-intercepts. because of the x, y has to be there 2!
A linear equation cannot always be graphed by using intercepts alone?
Yes it can. A linear equation in the form of y=mx+b can always be graphed used the x and y intercepts.
What are the X-intercepts and y-intercepts of a linear function?
The X-intercepts of a linear function are the points where the graph intersects the X-axis, occurring when the output (y) is zero. Conversely, the Y-intercept is the point where the graph intersects the Y-axis, occurring when the input (x) is zero. These intercepts can be found by setting the respective variables to zero in the linear equation. For example, in the equation (y = mx + b), the Y-intercept is (b), and the X-intercept can be found by solving (0 = mx + b).
Can all the linear equations be graph using the intercept?
Yes - provided you allow both x and y intercepts.
Is it possible for a linear system with infinitely many solutions to contain two lines with different y-intercepts?
No because they are essentially the same line
Do all graphs of linear equations have x intercepts?
YES, all linear equations have x-intercepts. because of the x, y has to be there 2!
A linear equation cannot always be graphed by using intercepts alone?
Yes it can. A linear equation in the form of y=mx+b can always be graphed used the x and y intercepts.
What is the smallest number of intercepts possible for a graph of a linear equation in two variables?
One.
What are the X-intercepts and y-intercepts of a linear function?
The X-intercepts of a linear function are the points where the graph intersects the X-axis, occurring when the output (y) is zero. Conversely, the Y-intercept is the point where the graph intersects the Y-axis, occurring when the input (x) is zero. These intercepts can be found by setting the respective variables to zero in the linear equation. For example, in the equation (y = mx + b), the Y-intercept is (b), and the X-intercept can be found by solving (0 = mx + b).
Find the x and y intercepts of 3x-2y6?
Given the linear equation 3x - 2y^6 = 0, the x and y intercepts are found by replacing the x and y with 0. This gives the intercepts of x and y where both = 0.
Is a linear function a direct variation?
yes * * * * * No, it is not. In a direct variation, if one of the variables is 0, the other MUST also be 0. In a linear function, they will be the intercepts.
Can all the linear equations be graph using the intercept?
Yes - provided you allow both x and y intercepts.
Why can two different linear functions have the same y-intercept?
Because a linear function just has to be a strait line which is not vertical at any point (stait), the two lines can be positioned anywhere on a graph with the same y intercepts. For instance, you could have a big "x" on the graph, where the lines cross on the y line, and have their y intercepts be the same.
Is it possible for a linear system with infinitely many solutions to contain two lines with different y-intercepts?
No because they are essentially the same line
How do you find the x and y intercepts of a linear equation in standard form?
The y-intercept is c in the standard form. The x-intercept is -c/m.
What is the smallest number of intercepts possible for a graph of a linear equation in 2 variables?
The graph must have at least one intercept.
Why was there a need to invent linear equation in two variables?
If two variables are related, then the simplest relationship between them is a linear one. The linear equation expresses such a relationship.If two variables are related, then the simplest relationship between them is a linear one. The linear equation expresses such a relationship.If two variables are related, then the simplest relationship between them is a linear one. The linear equation expresses such a relationship.If two variables are related, then the simplest relationship between them is a linear one. The linear equation expresses such a relationship.
