Overview on Straight Line

What is a straight line?

Mathematicians developed the concept of a line within the subject of geometry to depict straight objects. These are objects that seem to have no curve or objects without any significant breadth as well as depth. Lines seem to be a simplified representation of objects that have properties like these, that is, objects which seem to be frequently represented in the form of two points. A straight line equation seems to be a mathematical equation that expresses the relationship between these two or multiple coordinates or points that are on a straight line. It can be expressed in a variety of ways; this as well as indicates the given line’s slope properties that are represented with the help of the x-axis as well as the y-axis. The most popular forms in all of the different types of the straight line equation seem to be the y = mx + c as well as ax + by = c. Point slope, slope-intercept, general, and standard seem to be some forms of equations that represent the straight line.

Brief on types of straight lines

There seem to be different types of straight lines with various properties. The following types are mentioned below:

• Horizontal straight line: A horizontal line seems to be a straight line that moves from the left towards the right or maybe even from right to left within the coordinate plane and this horizontal line seems to be parallel to the x-axis. In short, a horizontal line refers to a straight line with an endpoint present solely on the y-axis and not on any point on the x-axis. A horizontal line seems to have a slope of zero. We can observe that there seems to be no elevation throughout the y-coordinates since, usually, these points lie on a straight path with no curves, all the same way across the horizontal line. This produces a result where the y coordinates do not vary in any way, and the horizontal line’s slopes ultimately remain 0.
• Vertical straight line: The vertical line seems to be a perpendicular line that has its endpoints facing toward the plain surface or stands on horizontal lines as its base. Vertical lines throughout the subject of geometry seem to be lines that are parallel to the y-axis as well as seem to be often perpendicular to horizontal lines. A vertical line can be represented as some sort of straight line that usually runs from the top towards the bottom or may as well be drawn from the bottom towards the top. These vertical lines are lines that lie within the coordinate plane with their x-coordinates representing similar values for all of its points. 
• Parallel lines: Parallel lines are lines that can be represented as two lines that face each other with a gap in between them; they also do not seem ever to intersect, regardless of their length, at any point on the cartesian plane. Parallel lines are those that never seem to touch or intersect at any point and these always seem to maintain a constant distance that prevents them from ever intersecting.
• Transversal lines: A transversal line seems to be a type of straight line which connects two or more lines that are not in a parallel form. In the topic of geometry, the transversal line seems to travel over or intersect two given lines present on a plane at two different places. Transversals seem to usually get utilised for determining if two different lines on a plane are parallel to each other or not.
• Intersecting lines: Intersecting are lines that can be represented in the form of two lines that are not parallel to each other and join at a given point. The area where these two lines intersect is referred to as the point of intersection.

Conclusion

The article explains briefly the straight line and its definition, and it further talks about what a straight line represents in mathematics as well as mentions some of its key concepts. A straight line seems to be a line connecting two points and can be represented with an expression of y = mx + b. It seems to have various types that are mentioned in the above article in detail. The article also mentions a few terms related to straight lines.