Take the equation of one line, e.g. y = 2x + 2. To intersect this line with any other line, take any point on that line, then find any other line such that the same point also satisfies the second equation.
Example:
Line A: y = 2x + 2
Solve for x = 0 gives y = 2. Thus, (0, 2) is a point on line A. Now find any other line who goes through the same point. For example, 2x - 2. There is an infinite number of solutions to your question.
Construct a perpendicular line through one side and intersecting the other. Then construct another line from that intersector and beginning at the point it intersects the second side. The two should be the same line.
Construct a perpendicular line that intersects a horizontal line at 90 degrees and then bisect the vertical line with the horizontal line will give an obtuse angle of 135 degrees because 90 degrees+45 degrees = 135 degrees
It is a transversal line that intersects other lines.
a line
It is called a secant line
Construct a perpendicular line through one side and intersecting the other. Then construct another line from that intersector and beginning at the point it intersects the second side. The two should be the same line.
You construct a line perpendicular to the original and then a line perpendicular to this second line.
Construct a perpendicular line that intersects a horizontal line at 90 degrees and then bisect the vertical line with the horizontal line will give an obtuse angle of 135 degrees because 90 degrees+45 degrees = 135 degrees
It is a transversal line that intersects other lines.
A line that intersects a segment at its midpoint bisects the segment.
A tangent line. A line that intersects a circle at two points is a secant.
If the planes are non-intersecting, then they're parallel. Any line that intersects one of them intersects both of them.
A plane intersects a line at a point, and i plane intersects another plane at a line.
I believe the answer is "perpendicular line". Forgive me if I'm wrong :)
a line
a line that intersects two or more lines on a plane is a
line AB intersects plane Q at W