
#1
Feb1412, 03:26 PM

P: 115

Apart from visualizing firstly the maximum bounds of a function on a graph (domain), what are algebraic indications that some complex function does not exist at a given point? I know that if you evaluate a function that results in dividing by zero, the point is undefined. If you end up taking a square root of a negative number, the point was undefined.
Are there other ways to conclude the point does not exist on the function? Is there a formula that spits out the points that are undefined of a function? 



#2
Feb1412, 11:54 PM

P: 220




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