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 \(x = \) 

What effect does multiplying the function \( f(x) = 3^x \) by -1 have on its graph? Describe any transformations.

Determinarf \( (\mathbf{t}) \)-para \( F(s)=\frac{1}{s\left(s^{2}+16\right)} \)

3) Soit \( \left(v_{n}\right) \) la suite numérique définie par \( v_{n}=\frac{2-u_{n}}{1-u_{n}} \), pour tout entier naturel \( n \) 0.5 a) Montrer que \( \left(v_{n}\right) \) est une suite géométrique de raison \( \frac{2}{3} \) b) Montrer que \( u_{n}=1+\frac{1}{1-\left(\frac{2}{3}\right)^{n+1}} \), pour tout entier naturel \( n \) c) Calculer la limite de la suite \( \left(u_{n}\right) \)

Sketch on the same set of axes the graphs of \( f(x)=-2 x^{2}-4 x+6 \) and \( g(x)=-2 \cdot 2^{x-1}+1 \) Clearly indicate all intercepts with the axes, turning point(s) and asymptote(s).

Which statements are true about the graph of function \( f \) ? \( f(x)=\log x \)