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Matlabsolutions provide latest  MatLab Homework Help, MatLab Assignment Help  for students, engineers and researchers in Multiple Branches like ECE, EEE, CSE, Mechanical, Civil with 100% output.Matlab Code for B.E, B.Tech,M.E,M.Tech, Ph.D. Scholars with 100% privacy guaranteed. Get MATLAB projects with source code for your learning and research. There are a couple of good ways to go about this, but let’s try to prove the following general statement: Given some function  f f , the limit of  f ( x ) f ( x )  as  x → ∞ x → ∞  is equal to the limit of  f ( 1 x ) f ( 1 x )  as  x → 0 + x → 0 + . Okay, so we start off with the assumption that  lim x → ∞ f ( x ) = L lim x → ∞ f ( x ) = L  for some  L L . This means that given any  ϵ > 0 ϵ > 0 , there exists some number  M ϵ M ϵ  such that  | f ( x ) − L | < ϵ | f ( x ) − L | < ϵ  for all  x > M ϵ x > M ϵ . We wish to show that, given any  ϵ > 0 ϵ > 0 , there exists some number  δ ϵ δ ϵ  such that  ∣ ∣ f (