If f and g are continuous functions with $f(9)=2 \text { and } \lim _{x \rightarrow 9}[2 f(x)-g(x)]=9, \text { find } g(9) \text {. }$
A) $g(9)=8$
B) $g(9)=4$
C) $g(9)=13$
D) $g(9)=-5$
E) $g(9)=11$

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The Answer of If f and g are continuous functions with $f(9)=2 \text { and } \lim _{x \rightarrow 9}[2 f(x)-g(x)]=9, \text { find } g(9) \text {. }$
A) $g(9)=8$
B) $g(9)=4$
C) $g(9)=13$
D) $g(9)=-5$
E) $g(9)=11$

If F and G Are Continuous Functions With f(9)=2 and lim⁡x→9[2f(x)−g(x)]=9, find g(9). f(9)=2 \text { and } \lim _{x \rightarrow 9}[2 f(x)-g(x)]=9, \text { find } g(9) \text {. }f(9)=2 and limx→9​[2f(x)−g(x)]=9, find g(9).

If F and G Are Continuous Functions With $f(9)=2 \text { and } \lim _{x \rightarrow 9}[2 f(x)-g(x)]=9, \text { find } g(9) \text {. }$