Answer:
The correct option for the function taken as r/(x + 2) - 1, is;
A. Function s has a point of discontinuity at x = -2 and a horizontal asymptote at x = -1
Step-by-step explanation:
The asymptote of the given function = Horizontal asymptote at x = -8
Therefore, the degree of the numerator and the denominator are equal and the asymptote = The ratio of the coefficient of largest exponent of the numerator and the denominator
Therefore, when we have the function r(x + 2) - 1, we have that since the largest exponent of the numerator in now larger than the largest exponent of the denominator, we have;
Thee function r(x + 2) - 1, has no asymptote
However, whereby the function is correctly written as r/(x + 2) - 1, we have that given that the function r/(x + 2), has an asymptote of 0 because the largest power of the denominator is bigger than the largest power of the denominator. the function, r/(x + 2) - 1, will have an asymptote at x = -1 and a discontinuity at x + 2 = 0 or x = -2.
