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A certain function f is known to have the properties lim x to -infinity f(x) = 7, lim x to infinity f(x) = 8 . Determine if lim x to 0+ of (3 + 6x)/(5 + f (1/x)) exists, and if it does, compute its value.
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i have no clue as to how the top is relevant
because if \[\lim_{x\rightarrow \infty}f(x)=8\] then \[\lim_{x \rightarrow 0^+}f(\frac{1}{x})=8\] as well
since as \[x\rightarrow 0^+\] \[\frac{1}{x} \rightarrow \infty\]
ohhhhhhhhhhhhhh i see i see
Thank youu
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yw
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