f is continuous and
Show that the supremum of f(x) on [a,b] equals
sup f(x) = lim{n->infinity} (1/(b-a) * int[(f(x))^n])^1/n
The integral is from a to b
Latex Attempt:
f is continuous and
Show that the supremum of f(x) on [a,b] equals
sup f(x) = lim{n->infinity} (1/(b-a) * int[(f(x))^n])^1/n
The integral is from a to b
Latex Attempt: