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www-awu.aleks.com$\newline$VitalSource Bookshelf: Print Reading for C\'onstruction$\newline$A$\newline$ALEKS - Zachary Zawacki - Learn$\newline$Polynomial and Rational Functions$\newline$Writing the equation of a rational function given its graph$\newline$Zachary$\newline$The figure below shows the graph of a rational function $f$. It has vertical asymptotes $x=-1$ and $x=-5$, and horizontal asymptote $y=0$. The graph has $x$-intercept $-4$, and it passes through the point $(2,2)$. The equation for $f(x)$ has one of the five forms shown below. Choose the appropriate form for $f(x)$, and then write the equation. You can assume that $f(x)$ is in simplest form.$\newline$\begin{array}{l} f(x)=\frac{a}{x-b}=\left(\square\right)/\left(\square\right)\ f(x)=\frac{a(x-b)}{x-c}=\left(\square(\square)\right)/\left(\square\right)\ f(x)=\frac{a}{(x-b)(x-c)}=\left(\square\right)/\left(\square(\square)\right)\ f(x)=\frac{a(x-b)}{(x-c)(x-d)}=\left(\square(\square)\right)/\left(\square\right)\ f(x)=\frac{a(x-b)(x-c)}{(x-d)(x-e)}=\left(\square(\square)(\square)\right)/\left(\square\right)\left(\square\right) \end{array}$\newline$Espa\~no