Question

Proofs: prove if |s|<=t ^ lim(t)=0, then lim(s)=0

Answer 1

s and t are functions?

Answer 2

yes

Answer 3

Well, squeeze.

Answer 4

If \(\large |s|\le t\)

then either...
\[\large -t \le s \le t\]


or
\[\large t \le s \le -t\]

Either way, squeeze.

Answer 5

ON second thought, the "second case"
\[\Large \color{red}{t\le s \le -t}\]
is not possible


So just stick to this statement...
\[\huge \color{blue}{-t \le s \le t}\]
and use squeeze