The graphs of f(x) and g(x) are shown on the same coordinate plane. The graph of g(x) is a curve that passes through points (4, 16), (3, 8), (0, 1) and approaches the negative x-axis on the left. The graph of f(x) is a line that passes through points (-3, 14), (0, 11), (3, 8), and (7, 4). Use the graph to find the values below. - $$f ( - 1 ) = $$ - $$f ( 1 ) - g ( 1 ) = $$ - $$g ( x ) = 4$$ when $$x = $$ -- $$f ( x ) = g ( x ) $$ when $$x = $$

Question

The graphs of f(x) and g(x) are shown on the same coordinate plane. The graph of g(x) is a curve that passes through points (4, 16), (3, 8), (0, 1) and approaches the negative x-axis on the left. The graph of f(x) is a line that passes through points (-3, 14), (0, 11), (3, 8), and (7, 4). Use the graph to find the values below. - $$f ( - 1 ) = $$ - $$f ( 1 ) - g ( 1 ) = $$ - $$g ( x ) = 4$$ when $$x = $$ -- $$f ( x ) = g ( x ) $$ when $$x = $$

Gardner Chambers · Accepted Answer

$$f( x) = - x+ 11\ g( x) = 2^ x\ f( - 1) = 12\ f( 1) - g( 1) = 8\ g( x) = 4\space when\space x= 2\ f( x) = g( x) \space when\space x= 3$$

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