For the function F (x) = 1/x+1, whose graph is shown below, what is the relative value of F (x) when the value of x is close to - 1.

Well as x can never actually be - 1 because I'm in the denominator - 1 + 1 = 0 and we cannot divide by zero. But we can look at what number it approaches and i assume that is the relative value. sometimes functions will have asymptotes and others will have holes in the graph. this one would have an asymptote going down at a rapid rate. the asymptote would go on forever getting infinitely close to - 1 but never touching. So I would say since the asymptote goes down forever that the graph approaches negative infinity