we know that
Any function f(x) is continuous at x=a only if

We can see that this curve is smooth everywhere except at x=3
so, we will check continuity at x=3
Left limit is:

Right limit is:

Functional value:

we can see that all three values are not equal
so, this function is discontinuous at x=3
Since, limit exists and function value is defined only they are not equal
so, there will be removal discontinuity at x=3
so, option-B........Answer