$\"\"$

The function is $\"\"$

The domain of a function is all values of x , those makes the function mathematically correct .

Since there should not be denominator zero .

Denominator $\"\"$ . The domain of $\"\"$ is all nonzero real numbers except at $\"\"$ .

We can conclude that $\"\"$ is continuous at every value of x except at $\"\"$ .

Interval on which the function is continuous on $\"\"$ .

At $\"\"$ function $\"\"$ has a non removable discontinuity.

$\"\"$

Removable discontinuity at x = 1.

Interval on which the function is continuous on $\"\"$ .