Answer:
The time that will have to pass before one has under 1 oz of caffeine remaining is 24.53 hours
Step-by-step explanation:
Here, we have the formula for half life as follows;

Where:
N(t) = Remaining quantity of the substance = 1 oz
N₀ = Initial quantity of the substance = 30 oz
t = Time duration
= Half life of the substance = 5 hours
Therefore, plugging in the values, we have


The time that will have to pass before one has under 1 oz of caffeine remaining = 24.53 hours.