we know that
the expression represent the function

Factor
in the numerator
Factor
in the denominator
so
the domain of the function is all real numbers except for
because the denominator can not be zero
Simplify the function


Remember that for
the function does not exist
so
find the value of f(x) for
in the simplified function


The function has a discontinuity at point

therefore
the answer is the option
graph of 2 x minus 4, with discontinuity at negative 1, negative 6