Respuesta :
The amount remaining (Q(t)) can be expressed in terms of the initial quantity Q₀ and the number of days (t) by
Q(t) = Q₀×0.82^t
Filling in the given numbers, you have
13 = Q₀×0.82^11
13/0.82^11 = Q₀
Q₀ ≈ 115.34 . . . . milligrams
Q(t) = Q₀×0.82^t
Filling in the given numbers, you have
13 = Q₀×0.82^11
13/0.82^11 = Q₀
Q₀ ≈ 115.34 . . . . milligrams
The decay formula is as follows:
M(t)=M(0)((1-r)^t)
where
M(t)=mass of substance after t days
r=rate of decay
Substitute r=0.18, t=11, we get
M(11)=M(0)(1-0.18)^11
=>
M(0)=(13 mg) / (0.82^11) = 115.34 mg (initial mass of substance)
M(t)=M(0)((1-r)^t)
where
M(t)=mass of substance after t days
r=rate of decay
Substitute r=0.18, t=11, we get
M(11)=M(0)(1-0.18)^11
=>
M(0)=(13 mg) / (0.82^11) = 115.34 mg (initial mass of substance)