Check answer? limits @perl @Hero @iambatman
I'm not sure because of the noncontinuous points...
which one would you like help with, number 1 ?
both please
for number 1, the limit exists, because the function is *approaching* the same y value from the right and left
the fact that the value f(-1) is missing , doesn't matter. what matters for the limit is what the y value is approaching, as close as you want
Okay, thank you. So the answers would be -1 and 2, correct?
for number 2. the y value is approaching 1
oh, okay. So I ignore the other point?
right, because the limit doesn't care what happens at the point itself
the limit only cares what happens as you are getting closer, where it is going to imagine its like a ball, where would the ball keep going if you let it go
Okay. Thank you. :)
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