Step 1:
\The function is 
The function is continuous for all values of x.
\For a limit to exists, the left hand limit is always equal to right hand limit.
\
.
\
Consider
.

Consider
.

For a limit to exist,
.
.....................Equation(1).
Step 2:
\For a limit to exists, the left hand limit is always equal to right hand limit.
\
.
\
Consider
.

Consider
.

For a limit to exist,
.
.....................Equation(2).
Step 3:
\Find the values of a and b.
\Subtract equation(2) from equation(1).
\

Substitute
in equation(1)

The values are
and
.
Solution:
\The values are
and
.