SAT Question a130fcdc: Linear Functions answer and explanation with Desmos solution

Choice C is correct. Each of the tables shows the same three values of $x$: $-1$, $0$, and $1$. Substituting $-1$ for $x$ in the given function yields $g(-1)=11(-1)+4$, or $g\left(-1\right)=-7$. Therefore, when $x=-1$, the corresponding value of $g(x)$ is $-7$. Substituting $0$ for $x$ in the given function yields $g(0)=11(0)+4$, or $g(0)=4$. Therefore, when $x=0$, the corresponding value of $g(x)$ is $4$. Substituting $1$ for $x$ in the given function yields $g(1)=11(1)+4$, or $g(1)=15$. Therefore, when $x=1$, the corresponding value of $g(x)$ is $15$. The table in choice C shows $-7$, $4$, and $15$ as the corresponding value of $g(x)$ for x-values of $-1$, $0$, and $1$, respectively. Therefore, the table in choice C shows three values of $x$ and their corresponding values of $g(x)$.