Question

At which value(s) of x does the graph of the function F(x) have a vertical

Answer 1

The function is f(x)=x/(x+2)(x-1). The vertical asymptote of the function are -2 and 1.

Given that,

The function is f(x)=x/(x+2)(x-1)

We have to find the vertical asymptote of the function.

A vertical asymptote is a line that appears to correspond with a function's graph but never really touches the curve. When graphing a function, the vertical asymptote of the function is crucial.

Take the function,

f(x)=x/(x+2)(x-1)

Take the denominator is equal to 0.

(x+2)(x-1)=0

x+2=0   or   x-1=0

x=-2     or    x=1

Therefore, the vertical asymptote of the function are -2 and 1.

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