Let f:R-{0} → R be a function such that f(x) − 6f (1/x) =35/3x −5/2. If the limx→0 (1/αx + f(x))= β

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Let f : R-{0} →R be function such that f(x) – 6f(1/x) = (35/3x) - (5/2).If lim┬(x→0)⁡((1/αx) + f(x)) Let f : R-{0} →R be function such that f(x) – 6f(1/x) = (35/3x) - (5/2).If lim┬(x→0)⁡((1/αx) + f(x))
Let f : R-{0} →R be a function such that f(x) – 6f(1/x) = 35/3x- 5/2 . If the lim┬(x→0)⁡〖(1/αx+f( Let f : R-{0} →R be a function such that f(x) – 6f(1/x) = 35/3x- 5/2 . If the lim┬(x→0)⁡〖(1/αx+f(
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Q) Let f:ℝ−{0}→ℝ be a function 𝑓(𝑥)−6𝑓(1/𝑥)=35/3𝑥−5/2 If the lim(𝑥→0) (1/𝛼𝑥+𝑓(𝑥))=𝛽; 𝛼,𝛽∈ℝ,then 𝛼+2𝛽 Q) Let f:ℝ−{0}→ℝ be a function 𝑓(𝑥)−6𝑓(1/𝑥)=35/3𝑥−5/2 If the lim(𝑥→0) (1/𝛼𝑥+𝑓(𝑥))=𝛽; 𝛼,𝛽∈ℝ,then 𝛼+2𝛽
Let f:R-{0} to R be a function such that f(x)-6f(1/x)=35/3x-5/2. If the limit x tends to 0. Let f:R-{0} to R be a function such that f(x)-6f(1/x)=35/3x-5/2. If the limit x tends to 0.
Let 𝑓:𝑅={0}→ℝ be a function such that 𝑓(𝑥)=6𝑓(1/𝑥)=35/3𝑥−5/2, If the lim(𝑥→0) (1/𝛼𝑥+𝑓(𝑥))=𝛽; Let 𝑓:𝑅={0}→ℝ be a function such that 𝑓(𝑥)=6𝑓(1/𝑥)=35/3𝑥−5/2, If the lim(𝑥→0) (1/𝛼𝑥+𝑓(𝑥))=𝛽;
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