Question

parallel lines in a coordinate plane will never
the of a line is calculated by dividing the change in the vertical distance by the change in the horizontal distance.
a line perpendicular to another line will have a slope that is the reciprocal of the other lines slope.
the y - is the point where a line crosses the y - axis.
the slope - intercept form of a linear equation is expressed as
a vertical line has a slope, which means you cannot define its slope through normal slope calculation methods.
in geometry, lines are lines in the same plane that do not intersect at any point.
the equation of a line in form can be used when you know a point on the line and the slope of the line.
the coordinate at which a line crosses the x - axis is known as the x -
to verify if two lines are parallel, their slopes must be
when plotting a line on a graph the dictates how steep or flat the line will appear.
the form of a lines equation is helpful for quickly identifying the slope and y - intercept.
two lines that meet to form right angles are said to be
a horizontal line has a slope of , indicating no vertical change as it moves across the coordinate plane.
the of a geometric figure like a triangle or rectangle on a coordinate plane often involves calculating the slopes of its sides.

Explanation:

1. Parallel lines in a coordinate - plane never intersect.
2. The slope of a line is calculated by the vertical change over the horizontal change.
3. A line perpendicular to another has a slope that is the negative reciprocal of the other line's slope.
4. The y - intercept is the point where a line crosses the y - axis.
5. The slope - intercept form of a linear equation is \(y = mx + b\).
6. A vertical line has an undefined slope.
7. Parallel lines in geometry are lines in the same plane that do not intersect.
8. The point - slope form of a line can be used when a point on the line and its slope are known.
9. The coordinate at which a line crosses the x - axis is the x - intercept.
10. For two lines to be parallel, their slopes must be equal.
11. The slope dictates how steep or flat a line appears on a graph.
12. The slope - intercept form helps in quickly identifying slope and y - intercept.
13. Two lines that meet to form right angles are perpendicular.
14. A horizontal line has a slope of 0.
15. The distance of a geometric figure on a coordinate plane often involves calculating side - lengths.

Answer:

1. intersect
2. slope
3. negative
4. intercept
5. \(y = mx + b\)
6. undefined
7. parallel
8. point - slope
9. intercept
10. equal
11. slope
12. slope - intercept
13. perpendicular
14. 0
15. distance