Learn to identify the VA and HA from a rational function

The video tutorial explains the concept of vertical and horizontal asymptotes in mathematical functions. It clarifies that there are no real vertical asymptotes for the given function because it involves imaginary numbers, which are not considered in real number graphs. The tutorial then moves on to the horizontal asymptote test, explaining that since the degree of the numerator is greater than the degree of the denominator, the horizontal asymptote is Y=0.

What is the result of solving the equation X^2 + 1 = 0?

• X = ±i

• X = ±1

• X = ±0

• X = ±2

Why are there no real vertical asymptotes for the function discussed?

• Because the solutions are real numbers

• Because the solutions are imaginary numbers

• Because the solutions are zero

• Because the solutions are undefined

How do imaginary numbers affect the graph of a function?

• They are plotted on the same grid as real numbers

• They do not affect the graph of real numbers

• They create real vertical asymptotes

• They change the horizontal asymptote

What determines the horizontal asymptote of a function?

• The constant term in the equation

• The degree of the numerator compared to the denominator

• The coefficients of the terms

• The imaginary solutions

What is the horizontal asymptote when the degree of the numerator is greater than the degree of the denominator?

• Y = X

• Y = 1

• Y = -1

• Y = 0