demostrate Jensen's inequality (i think)
119735
Show that $\mathbb{E}(g(T-p)) < \mathbb{E}(g(S-p))$ for any convex function $g$ if $T$ and $S$ are estimators of $p$
54905
A classical inequality involving the central binomial coefficient
33543
is "y1 < x < y2" an inequality or inequalities?
105268
prove inequality through mean value theorem
70448
Inequality for harmonic means
62462
Problem with inequality: $ \left| \sqrt{2}-\frac{p}{q} \right| > \frac{1}{3q^2}$
30044
Inequality with triangle sides
95901
Inequality similar to the Schwarz-Pick theorem
99644
Finding an Upper Bound on This Inequality
26828
Generalization of Hölder inequality
7404
Induction and convergence of an inequality: $\frac{1\cdot3\cdot5\cdots(2n-1)}{2\cdot4\cdot6\cdots(2n)}\leq \frac{1}{\sqrt{2n+1}}$
156669
Trying to prove a simple (?) inequality
31302
Hilbert Schmidt Norm-Rank-inequality
138959
On the equality case of the Hölder and Minkowski inequalities
110798
Problem using the AM-GM inequality
7192
Integral inequality with a strange condition
77493
Classic $c_r$-inequality in $l_r$ space: $E(|X+Y|^r)\leq c_r[E(|X|^r)+E(|Y|^r)]$