Solve it. Please use the limit rule, which is lim(x->c) f(g(x)) = f( lim_(x->c) g(x))!!!! The graph of f is shown on the coordinate plane. Selected values for g are shown in the table.Graph of f43V210-1-2-3-4x-values-6-2g(x) valuesLimit values of g(x) x-2-41lim_g(x)=5040532a. Use the graph of f and the table of g to determine4limX-662limim g(x)=4 lim g(x)=2 lim g(x)=-2X→-1X-5X-662f(x)²-3f(g(x))8according to limit theorems.

As given that limx→af(g(x))=flimx→ag(x)And also we know that limx→af(x)n=limx→af(x)n, where n is a…

The graph of f is shown on the coordinate plane. Selected values for g are shown in the table. Graph of f 4 3 2 1 0 -1 -2 -3 -4 -6 -4 -2 1 -2 0 0 x-values g(x) values 4 3 2 Limit values of g(x) lim g(x)=5 lim g(x)=4 lim g(x)=2 lim g(x)=-2 X-→-1 x-5 X-6 5 сл 2 a. Use the graph of f and the table of g to determine 4 lim x-6 6 6 2f(x)²2-3 f(g(x)) 8 according to limit theoren