Solve the problem.
-The sales of a mature product (one which has passed its peak) will decline by the function $S(t)=S_{0} e^{-a t}$, where $t$ is time in years. Find the sales after 9 years if $a=0.14$ and $S_{0}=56,100$.
A) 7957
B) 227,497
C) 15,913
D) 64,530

Question

Quizplus · Accepted Answer

The sales after 9 years can be calculated using the formula $S(t)=S_{0} e^{-a t}$. Substituting the given values: $S(9) = 56100 \times e^{-0.14 \times 9}$. This evaluates to approximately 15,913.

Solve the Problem S(t)=S0e−atS(t)=S_{0} e^{-a t}S(t)=S0​e−at , Where ttt Is Time in Years

Solve the Problem $S(t)=S_{0} e^{-a t}$ , Where $t$ Is Time in Years