lipschitz continuity from a constant c?
15284
$f$ defined on $[1,\infty )$ is uniformly continuous. Then $\exists M>0$ s.t. $\frac{|f(x)|}{x}\le M$ for $x\ge 1$.
104257
$C^1$ functions on an open connected set and local Lipschitz continuity
155923
continuity of $f(x,y)$ in $\mathbb R^2$.
82210
Analytic continuation of function continuous on boundary
97553
Continuity of $\frac{2xy}{x^2+y^2}$ at $(0,0)$
80559
In $C[0,1]$ prove that the subset of Lipschitz functions is dense
84264
the space of lipschitz function is complete with respect to some norm
118628
Is the function $f(x)=|x|^{1/2}$ Lipschitz continuous?
120784
Differentiablility over closed intervals
88640
Is $\sqrt x$ continuous at $0$? Because it is not defined to the left of $0$
90199
Prove that there exists a constant $c>0$ such that the following happens
46642
Continuity of $\sin(x)/x$
120947
continuous real-valued function
33308
Unique local extremum is absolute extremum for continuous functions
143174
property of continuous function
1864
Proving $f$ is Lipschitz given $f_{n}\rightarrow f$ and $f_{n}$ is uniformly Lipschitz
97371
Proving a function is constant, under certain conditions?