define left hand limit
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The right-hand limit of f(x) at a is L if the values of f(x) get closer and closer to L as for values of x which are to the right of a but increasingly near to a. (The superscripts - and + on the objective indicate that the limit is a left- or right-handed limit.)
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The left-hand limit of a function is the value of the function that approaches when the variable approaches its limit from the left.
This can be written as
lim
x
→
a
f(x) = A–
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