We can use the formula for exponential decay:
N(t) = N0 * e^(-kt)
where:
N(t) = amount remaining after time t
N0 = initial amount
k = decay constant
We can solve for k using the given information:
55 = 110 * e^(-k * 15)
e^(-k * 15) = 0.5
-k * 15 = ln(0.5)
k = -ln(0.5) / 15
k ≈ 0.0462
Now we can use this value of k to find N(25):
N(25) = 110 * e^(-0.0462 * 25)
N(25) ≈ 39.6 mg
Therefore, approximately 39.6 milligrams will remain after 25 hours.