Evaluate the limit by looking at the graph with radical in the denominator

The video tutorial discusses a complex equation, focusing on its undefined nature at zero and the values it approaches from the left and right. It explains the conditions under which a limit exists, emphasizing that the left and right hand limits must be the same for a general limit to exist. The tutorial uses graphs and tables to illustrate these concepts, highlighting the importance of understanding approaching values and limit conditions.

How does the concept of asymptotes relate to the discussion of limits in this context?

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What value is the function approaching from the left according to the discussion?

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What was the value that the function was approaching from the right?

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What does it mean for a limit to exist in terms of left and right hand limits?

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Explain why the general limit does not exist if the left and right hand limits are not the same.

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