Line A is skew to Line B, when line A does not intersect line B and also they are not in the same plane.
a...................b . . . . . c...................d a to c = vertical line a to b = horizontal line a to d = diagonal line
if line's A and B are perpendicular to each other, the slope of A = -1/(the slope of B)
A linear function is a function in which only the first power of the variables appears. A linear function is in the form of y=ax+b. When graphed, the graph is a straight line. 'a' is the slope of the line, 'b' is the value of 'y' where the line crosses the y-axis. For example: y=2x+4 is a linear function
diagonal is like this a. b. c. d. b. & c. if i draw a line to them that will be a diagonal line same thing with a. & d.
The equation of a line is y = mx + b. If the slope of the line (m) stays the same, the line will be parallel to the original line. What changing b does is change the y-intercept of the line, because when you make x = 0, y = b. So by making b larger, you are moving the line up the y axis.
If you mean: y = mx+b then the slope of the line is m and the y intercept is b
If you mean the straight line equation of: y = mx+b then m is the slope and b is the y intercept
make a B and take out the line in the middle.why?
If you mean straight line equation: y = mx+b then m is the slope and b is the y intercept
At what point the line intersects the y-intercept, in an equation y=mx+b, b is the y-intercept.
We use the word "collinear" to mean points on the same line.
If you mean: y = mx+b then it is the formula for a straight line equation whereas m is the slope and b is the y intercept
Y = mX + b This is the general form of the equation of a straight line graphed on X-Y coordinates. 'm' is the slope of the line 'b' is the Y-intercept, that is, the number on the Y-axis where the line crosses it
If you mean: y = mx+b then 'm' is the slope and 'b' is the y intercept for a straight line equation
They both will have the same slope or gradient but with different y intercepts
I'm going to assume you're referencing the formula y=mx+b in your question. Consider that a vertical line is going to have an infinite number of y values for one value of x. So let's assume that we have an m and b that make the line vertical at x=5. This gives us the following: 0=m*5+b 1=m*5+b Since m*5+b=m*5+b (trivially) this implies that 0=1. This is a contradiction, meaning that no m and b exist that make y=mx+b a vertical line.