It remains a vertical asymptote.
Instead on going towards y = + infinity it will go towards y = - infinity and conversely.
Vertical. Vertical. Vertical. Vertical.
The X-Axis
yes
the y-axis is the horizontal axis
The first or X-co-ordinate is zero all along the vertical axis aka the Y-axis.
2
The point you desire, is (1, 0).The explanation follows:b0 = 1, for all b; thus,logb(1) = 0, for all b.On the other hand, logb(0) = -∞,which explains the vertical asymptote at the y-axis.
The graph of an exponential function f(x) = bx approaches, but does not cross the x-axis. The x-axis is a horizontal asymptote.
asymptote
In geometry, an asymptote is a line that approaches the axis of a graph but does not touch or intersect. The line will continue to get closer but will never actually touch the axis. The line is said to be "asymptotic" if this occurs.
it is actually in the y axis. it is called a break or asymptote
Vertical and horizontal lines in most graphs are called axes (plural of axis). They create the plane on which the graph sits. The X axis is the horizontal axis and goes across the graph. The Y axis is vertical axis and goes up and down the graph. They could also be lines which depict places that the graph never touches; this would be called an asymptote.
There would be no seasons
Solve? 2 is where the right piece of this function crosses the X axis, but the vertical asymptote is important here.(X - 3)/(X + 2)divide both terms, top and bottom by X- 3/X divided by 2/Xsame as- 3/X * X/2= - 3/2========the vertical asymptote
The vertical axis is the y-axis. The horizontal axis is the x-axis.
The x axis is the horizontal axis. The y axis is the vertical axis.
The y axis is vertical and the x axis is horizontal.