Interpreting exponential parameters. Game on.

The function $g$ is defined by $g(n) = 80(1.12)^{n}$. The function models the price, in dollars, of a limited-edition poster $n$ years after it was first sold. Which statement is the best interpretation of the growth factor $1.12$ in this context?

The function $p$ is defined by $p(w) = 1{,}250(1.04)^{w}$. The function models a savings balance, in dollars, $w$ weeks after an account is opened. Which statement is the best interpretation of $1{,}250$ in this context?

The function $r$ is defined by $r(t) = 60(1.09)^{t}$. The function models the number of registered runners in a charity race $t$ years after the first race. Which statement is the best interpretation of the growth factor $1.09$ in this context?

The function $m$ is defined by $m(d) = 500(0.92)^{d}$. The function models the mass, in grams, of a sample $d$ days after a reaction begins. Which statement is the best interpretation of the decay factor $0.92$ in this context?

The function $v$ is defined by $v(y) = 18{,}000(0.88)^{y}$. The function models the value, in dollars, of a used scooter $y$ years after it is purchased. Which statement is the best interpretation of $18{,}000$ in this context?

The function $c$ is defined by $c(x) = 40(1.25)^{x}$. The function models the number of colonies of bacteria $x$ hours after a culture is started. Which statement is the best interpretation of the growth factor $1.25$ in this context?

The function $s$ is defined by $s(t) = 90(0.60)^{t}$. The function models the number of songs still on a playlist $t$ weeks after a cleanup begins. Which statement is the best interpretation of the decay factor $0.60$ in this context?

The function $b$ is defined by $b(k) = 15(1.06)^{k}$. The function models the number of birdhouses in a park $k$ years after a volunteer project begins. Which statement is the best interpretation of $15$ in this context?