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find the limit as x approaches 0 of (1-(100/x^2))/(1+(100/x^2))
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\[\lim_{x \rightarrow 0}\frac{ 1- \frac{ 100 }{ x ^{2} }}{ 1+\frac{ 100 }{ x ^{2} } }\]
multiply by x^2/x^2 to clear those fractions if they annoy you
so then im left with \[\frac{ x ^{2}-100 }{ x ^{2}+100 }\] correct?
so far so good
could I substitute x for 0 and get -100/100 which is -1? or is there more simplifying required?
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thats as simple as it gets ...
the other way we simply leave x^2 where it is at, and get (1-inf)/(1+inf) = -(inf/inf) = -1 as a lazy trial lol
Refer to the attachment from the Mathematica program.
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