Hello all,
My question is as follows:
f:[1,\infty) is defined by f(x)=\sqrt{x}+2x (1\leqx<\infty) Given \epsilon>0 find \delta>0 such that if |x-y|<\delta then |f(x)-f(y)|<\epsilon
It seems I am being asked to show continuity, and not uniform continuity, so my approach is this, but I am...