### Home > CALC > Chapter 1 > Lesson 1.4.1 > Problem 1-141

1-141.

which has a vertical asymptote at *x* = 0. *f*(*x*) also has a vertical asymptote. Where is it, and how will the vertical asymptote restrict the domain?

Both the square root and the denominator have restricted domains. Combine.

which does not exist for negative values of *x*. What can you conclude about *g*(*x*).

Refer to hints in part (c).