#HW help thanks

3 messages · Page 1 of 1 (latest)

copper palm
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Stuck on this hw problem

normal radish
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The limit is as x (in this case, c) approaches a certain value.

The limit of f(c) as c approaches -3 is non-existant. As we are directly on a asymptote. It's unbounded.

The limit of f(c) as c approaches 1 is equal to 2.

The limit of f(c) as c approaches 2 is non existant. It's not a limit. If you were to approach 2 from the left or right side, you'd get two different values- so we don't have a limit (at least not in this situation)

The limit of f(c) as c approaches 3 is also unbounded. Being on yet another asymptote .

wind aurora
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i think lim x approaching 3 is positive infinite the lim as it is approaching 1 is 2 the lim as it is approaching 2 is DNE (Does not exist) the lim as it is approaching 3 is DNE as well.