Define left-hand limit.
Left-hand limit.
The left-hand limit of a function is the value of the function that approaches when the variable approaches its limit from the left.
Mathematically it can be written as:
limx→a-fx=m⇒limh→0fa-h=m
Write the converse of a conditional statement.
"If Left hand limit = Right hand limit, then we say that limit exists".
(i.e. limx→af(x)=f(a))
Graph of f(x) is given. Find the value of left hand limit as x approaches 3.