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limits
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\[\lim_{x \rightarrow -2} \frac{ x^2-4 }{ x+4 }\]
simply plugin x = -2
\[\large \lim_{x \rightarrow -2} ~\frac{ x^2-4 }{ x+4 }\] \[\large~~~~\frac{ (-2)^2-4 }{ -2+4 }\]
simplify
4-4=0/2 so it does not exist?
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\[\large \dfrac{0}{2} = 0\] \[\large \dfrac{2}{0} = DNE\]
0/2 = 0 the limit exists, the value is 0 !
having 0 in the numerator is fine, but 0 is not allowed in the denominator
oh .-. makes sense im learning limits!
I see... derivatives will be more fun :) Enjoy... !
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