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[ y = 2x + 4 ] represents a single line, with slope = 2 and y-intercept = 4.

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Q: What are the slopes and y intercepts of the following lines y equals 2x plus 4?
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Related questions

What are the slopes and y-intercepts of the following lines y equals 2x plus 4?

The slope is 2 and the y intercept is 4


How do you use the slopes and y-intercepts to determine if two lines coincide or are parallel?

If the slopes are different the lines are neither - they intersect. They are parallel or coincident if the slopes are the same. Then, if the y-intercepts are the same they are coincident while if the y-intercepts are different, they are parallel.


Two lines are parallel if and only if their slopes are?

When their slopes are of the same value and their y intercepts are different


If two lines have different slopes and different y intercepts how many points of intersection are there?

If two lines have different slopes, then they intersect at exactly one point. It makes no difference what their y-intercepts are.


When two slopes are equal they are?

There are two possibilities. If the y intercepts are unique, the lines are parallel. If the y intercepts are the same, the lines are coincident. ( They are the same line)


How many solutions are there when two lines have different slopes and y-intercepts?

If they are straight lines, then one solution.


How do parallel and perpendicular slopes compare or their y intercept?

There is no relationship between the slopes of parallel or perpendicular lines and their y-intercepts.


What are the characreristics of two lines that coincide?

They have equal slopes, equal y-intercepts, equal x-intercepts,and if they are line segments, then they have equal lengths.


Systems of equations with different slopes and different y-intercepts have no solutions?

No the only time that a system of equations would have no solutions is when the two equations have the same slope but different y-intercepts which would mean that they are parallel lines. However, if they have different slopes and different y-intercepts than the solution would be where the two lines intersect.


What represents the correct relationship between the slopes of parallel lines?

The slopes of parallel lines remain equal distance apart and when plotted on the Cartesian plane they have the same slope but with different y intercepts.


How can you use the slopes and y-intercepts to determine if two lines are parallel?

If the lines are straight and have the same slope they are parallel, no matter what the y intercept is


Which properties best describe the coordinate graph of two distinct parallel lines?

Same slopes and different intercepts