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In the first limit when you graph it at first it looks linear but when you zoom into where it approaches 1 you can see that there is a curve. The 1000000 in the denominator just makes the function very small so it is harder to see.

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The first lim when you look at the graph you have to be careful when looking because it isn't as it seems when (their is a curve) even though it doesn't look like there is.
For the second lim there is a jump discontinuity because of the absolute value of x-3.

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Abella & Myles (he did not want to type)

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Abella & Myles (he did not want to type)

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Neither of the problems have a limit so they are both DNE

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In the first problem we discovered that it was an infinite discontinuity and that the limit did not exist.  In the second problem I was confused because when I began to plug my points into geogebra I was getting really big numbers.

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Elijah

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The limit does not exist and there is a jump discontinuity

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The first limit appears to be linear but upon closer examination we can see that it has an almost asymptotic graph as it approaches its limit.

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When I was typing the 2nd function into GeoGebra, I had trouble getting the exponent to stay inside the square root and it was affecting my answers. Both the limits do not exist because there is either a infinite discontinuity or a jump discontinuity.