This is because whether a function has a vertical asymptote (VA) or not is not affected by the numerator. The denominator is where the VA originates when you try to divide by 0. For example, y=x/(x-1) and and y=1/(x-1) BOTH have VAs when the denominator is equal to zero. x-1=0 when x=1, so that's where the VA is, regardless of the numerator.
If there are no coordinates given then you cannot.
No. Vertical lines are not.
sometimes
They are not. A vertical line is not a function so all linear equations are not functions. And all functions are not linear equations.
Of the three functions, all three pass the vertical line test. That is, if you draw a vertical line anywhere on the graph that the function is, that line will only pass through the function once. All three are also invertible functions, which means that there is a function that is capable of "undoing" the original function. And because the functions all pass the vertical line test, they are all able to be differentiated.
If there are no coordinates given then you cannot.
It's called a vinculum.
yes yes No, vertical lines are not functions
yes yes No, vertical lines are not functions
yes yes No, vertical lines are not functions
No. Vertical lines are not.
Sometimes
sometimes
== ==
They are not. A vertical line is not a function so all linear equations are not functions. And all functions are not linear equations.
If your computer screen has vertical lines on it sometimes your monitor or graphics card may be dying.
Of the three functions, all three pass the vertical line test. That is, if you draw a vertical line anywhere on the graph that the function is, that line will only pass through the function once. All three are also invertible functions, which means that there is a function that is capable of "undoing" the original function. And because the functions all pass the vertical line test, they are all able to be differentiated.