Answer:
(2) 16°C
Explanation:

Find the temperature at the outset (
):




Since the liquid is cooling, all temperatures equal to or less than 59°C are valid possibilities. However, over time (represented as
),
is reduced towards zero and, as such,
will be reduced towards zero. All that will remain is
, which makes it the horizontal asymptote. This is shown in the attached graph.
Therefore, since 16°C falls below the asymptote, it does not represent a temperature that the liquid reaches as it cools down.