Evaluate the function (fg)(- 2) when f(x) = (x + 1) and g(x) = x2.
Evaluate the function ( f g )(- 2) when f ( x ) = ( x + 1) and g ( x ) = x 2 . => 0 or - 1 or 1 or 4..
If f(x) = 11x and g(x) = 2x - 1, find the value of g[f(- 2)].
If f ( x ) = 11 x and g ( x ) = 2 x - 1, find the value of g [ f (- 2)]. => - 11 or - 45 or 22 or - 22..
If f(x) = 11x and g(x) = 3x - 2, find the value of g[f(- 3)].
If f ( x ) = 11 x and g ( x ) = 3 x - 2, find the value of g [ f (- 3)]. => - 11 or 33 or - 101 or - 33..
If f(x) = x2 + 2 and g(x) = 2x + 1, find the value of f[g(3)].
If f ( x ) = x 2 + 2 and g ( x ) = 2 x + 1, find the value of f [ g (3)]. => 51 or 7 or 11 or 3..
Use the functions f(x) = 9x - 8 and g(x) = x + 89, to find g..
Use the functions f ( x ) = 9 x - 8 and g ( x ) = x + 8 9 , to find g ( f (9)) and g ( f (7)) . => g ( f (9)) = 55 and g ( f (7)) = 73 or g ( f (9)) = 7 and g ( f..
If g(v) = 2v,limv→2g(v) = g(2) and f(v) = 4v, then evaluate limv&..
If g ( v ) = 2 v , lim v → 2 g ( v ) = g (2) and f ( v ) = 4 v , then evaluate lim v → 2 f ( g ( v )). => 4 or 8 or 2 or 8..
If f (z) = z + 8,g (z) = z2, then for what value of z, f [g(z)] = g [f..
If f ( z ) = z + 8, g ( z ) = z 2 , then for what value of z , f [ g ( z )] = g [ f ( z )]. => -0.5 or - 3.5 or 3.5 or 6.5..
If f (a) = a + 5,g (a) = a2, then for what value of a, f [g(a)] = g [f..
If f ( a ) = a + 5, g ( a ) = a 2 , then for what value of a , f [ g ( a )] = g [ f ( a )]. => 2 or 1 or - 2 or 5..
If f(x), g(x) ≠ 0 are two polynomial functions, then which of the f..
If f ( x ), g ( x ) ≠ 0 are two polynomial functions, then which of the following represents a rational function? => h ( x ) = f ( x ) + g ( x ) or h ( x ) = f ( x ) - g ( x ) or h ( x ) = f ( x ) g ( x ) , g..
Write the transformation needed to get the graph of g(x) = (0.1)&middo..
Write the transformation needed to get the graph of g ( x ) = (0.1)·3 x from the graph of f ( x ) = 3 x . => A horizontal stretch by a factor of (0.1) on the graph of f ( x ) = 3 x or A vertical shrink by a factor of (0.1) on the graph of f ( x ) = 3 x..
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