The general formula for a "half-life" problem is
Value = original(1/2) ^(t/k) , where k is the half-life period.
so what do you think?
Every four years the value of a Chevy Cabalier is reduced by half.
Purchase price $15,375
After t years of ownership:
Age of car: Value:
0 15,375
4 7,687.50
8 3,843.75
If P is price after t years, Which would be a good model for the values above?
a) P(t) = 15,375 (2)^t
b) P(t) = 15,375 (1/2)^t
c) P(t) = 15,375 (1/2)^t/4
d) P(t) = 15,375 (2)^t/4
2 answers
I think C