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If this is what you meant, it is the top function of the key with the back slash, which is directly to the right of the key with the brackets.
Those two statements are linear equations, not lines. If the equations are graphed, each one produces a straight line. The lines intersect at the point (-1, -2).
They are parallel lines with a vertical separation of 1.
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)
No because two lines with the same slope but with different y intercepts are parallel lines. Perpendicular lines meet each other at right angles.
neither
Straight lines.
They are parallel lines
parrell
Those two statements are linear equations, not lines. If the equations are graphed, each one produces a straight line. The lines intersect at the point (-1, -2).
They are parallel lines with a vertical separation of 1.
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)
parallel
No because two lines with the same slope but with different y intercepts are parallel lines. Perpendicular lines meet each other at right angles.
As stated these are not lines, but just a collection of algebraic terms. If we change them to y=2x and y=2x-1, then on a graph of y versus x, these are parallel lines separated by vertical distance of 1.
If you mean y = 2x and y = 2x-1 then they are parallel lines because they have the same slope.
neither
Parallel lines are lines that never intersect. So the answer is no.