If the sequence of continuous function {fn} converges to a continuous function f(x) on a compact set A and {fn} ≥ {fn+1} for all n belongs to \(\mathbb N\), then
1
{fn} tends to f(x) on A.
2
{fn} does not to f(x) uniformly on A.
3
{fn} tends to f(x) uniformly on A.
4
{fn} does not to f(x) on A.