Question

‎If ‎$‎\lim‎ f(x) = L‎$ as ‎$‎x‎\rightarrow ‎+‎\infty‎$‎, then $‎\lim‎ f(c x) = L‎$ as $‎x‎\rightarrow ‎+‎\infty‎$.

score 97 · Answer 1 · 2026-04-17 03:19:02

‎If ‎$‎\lim‎ f(x) = L‎$ as ‎$‎x‎\rightarrow ‎+‎\infty‎$‎, then $‎\lim‎ f(c x) = L‎$ as $‎x‎\rightarrow ‎+‎\infty‎$.

score 124 · Answer 2 · 2026-04-12 01:45:47

124

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List Question

‎If ‎$‎\lim‎ f(x) = L‎$ as ‎$‎x‎\rightarrow ‎+‎\infty‎$‎, then $‎\lim‎ f(c x) = L‎$ as $‎x‎\rightarrow ‎+‎\infty‎$.

Proof verification that $(V/U)/(W/U)\cong (V/W)$

Obtaining a probability distribution after a change of variables.

Find cumulative distribution function of random variable

Do I need to prove both directions of this if and only if statement for sets?

Proof of equality of the intersection of power sets to the power set of an intersection dependent on associativity?

Prove that $F$ is closed if every point $x \in X$ has an open neighborhood $V$ s.t. $F \cap V$ is a closed subset of $V$

Let $X$ be $\mathbb{C}$ with the following topology: A subset $F$ of $X$ is closed $\iff$ $F$ is the set of zero(s) of a polynomial. Connected?

Double Wiener-Ito Integral of a Seperable Deterministic Function in $L^2([a,b]^2)$

Proof of $\Gamma(1-z) \Gamma (z) = \frac{\pi}{\sin \pi z}$

Solving a homogenous differential equation

Proof verification: AB5) implies AB4) in Grothendieck's Tohoku paper

Proving the Asymptotic Equipartition Property (AEP) for i.i.d. random variables

Is there an error in this proof the the "strong induction" theorem? Is this Escherian logic?

metric space and limit point

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