The regular price of a pair of jeans is x dollars. Let f(x) = x − 15, where f represents the price of the jeans discounted by $15. Let g(x) = 0.8timesx represent the price of the jeans discounted by 20%. Use composition to find the price of the jeans if they are first discounted by 20%, then by $15.
\(\large \begin{array}{ccllll} f(x)=x-15&g(x)=0.8x\\ \uparrow &\uparrow \\ \textit{discounted by 15}&\textit{discounted by 20}\% \\ \quad \\ \quad \\ f(\quad g(x)\quad )&\leftarrow \textit{first discounted by 15, then 20}\% \end{array}\)
hmmm actually should be ...20% first and then 15, thus
\(\large \begin{array}{ccllll} f(x)=x-15&g(x)=0.8x\\ \uparrow &\uparrow \\ \textit{discounted by 15}&\textit{discounted by 20}\% \\ \quad \\ \quad \\ g(\quad f(x)\quad )&\leftarrow \textit{first discounted by 20}\% \textit{ then 15}\ \end{array}\)
hmmm I take that back =( so \(\large \begin{array}{ccllll} f(x)=x-15&g(x)=0.8x\\ \uparrow &\uparrow \\ \textit{discounted by 15}&\textit{discounted by 20}\% \\ \quad \\ \quad \\ f(\quad g(x)\quad )&\leftarrow \textit{first discounted by 20}\% \textit{ then 15}\ \end{array}\)
aha which is it:p
@jdoe0001 would this be a then?
well... what's f( g(x) )?
.8z-15?
@Loser66
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