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Calculus: Evaluate Lim as x approaches infinty f(x) and Lim as x approaches negative infinity f(x) for the function: f(x)=(x^3 +6)/(3x^3) + √(36x^6 +2)
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if all that stuff is in the denominator, it will be 1/9
Yes all of it on the right is in the denominator
that is, if the denominator is \[3x^3+\sqrt{36x^6+2}\] numerator has degree three and while the denominator is not a polynomial the +2 under the radical is irrelevant, and so it behaves like \[3x^3+6x^3=x^3\] so you have \[\frac{x^3}{9x^3}=\frac{1}{9}\] as x goes to infinity
Good answer, but why is the +2 in denominator and +6 in numerator irrelevant?
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