Determine the one-sided limits of the function f(x) in the figure at the points c = 5, 6.
Recall how to find one-sided limits.
The limit converges to L as x approaches c through values HG28uSV7ezlGAR9SOGaiKSicqRcCoggbNrc1leQu8gIX2QEWc.
This limit is referred to as the m8kAO09C4JJL8fq7KZw0Z1vHgCfTMlGg limit.
The limit if converges to L as x approaches c through values UHaYSvdJW7/PJ6qmnDEXemn762vvWogsTFhUxWDHcatN0hkDc.
This limit is referred to as the sMSe1gALxiMKb76HKkW4BEevjolksEF3 limit.
or if f(x) increases beyond bound as x approaches c from the right or left respectively.
or if f(x) becomes arbitrarily large (in absolute value) but 7/20qeQxZUIgqZBFPiGrDpfo7meUswNIZlpuYA== as x approaches c from the right or left respectively.
From the graph given in the Problem Statement, determine the left-handed limits by examining the values of the function for values of x slightly less than and approaching the given value c. (enter "inf" for )
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To determine the right-hand limits, examine the values of the function for values of x slightly greater than and approaching the given value of c. (enter "inf" for ).
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