Assuming that you mean diagonal (not diagnol) lines, they are straight lines that join non-adjacent vertices in a polygon or polyhedron.
only 1 lines can contain 3 collinear points. Maybe you mean coplanar?
If you mean an angle then an angle is formed by two straight lines meeting at a vertex.
If you mean: x+y = 1 then yes (0, 1) is a solution and the other is (1, 0) for the points of a straight line equation
Graphical Representation. A drawing of the function
it means that two straight lines that will never connect
Assuming that you mean diagonal (not diagnol) lines, they are straight lines that join non-adjacent vertices in a polygon or polyhedron.
straight r used in many cases in our daily life- 1. straight lines r used 2 make quadrilaterals___ mean many properties r taken 4m it for art ,design and architecture 2.straight lines r used 2 make columns to differentiate our works. 3.straight r used to represent many data in graph. 4.straight lines r used to write. 5.we do straight cutting.
It means absolute value, or the distance from zero.
only 1 lines can contain 3 collinear points. Maybe you mean coplanar?
A quadrangle is a closed 2-dimensional shape bounded by four straight lines.
If you mean an angle then an angle is formed by two straight lines meeting at a vertex.
Graphical User Interface.
Two lines are parallel when they are perfectly straight, side by side. Train tracks for example. The symbol for parallel is: (I.E. AB)
If you mean y = 3x+2 then (-1, -1) is a solution of the given straight line equation
That means that God can do anything out of nothing or anything. '''''I think.''''' If not, sorry!:)
Straight or right? If you mean straight, then it's kind of debatable. Since straight angles are lines, then you could argue that yes, there are an infinite number of straight angles in the lines of a triangle. However, you can't have a vertex of 180 degrees because all three vertices of the triangle have to add up to 180. If you mean right, then yes, it can; it's known as a right triangle and they're really common.