Distribuir los números del 1 al a en cada recuadro de manera que la suma por cada lado de 17

Let \( \mathrm{b}>1 \) be a real number, \( f(\mathrm{x})=\log _{\mathrm{b}} \mathrm{x} \) and \( g(\mathrm{x})=\log _{\frac{1}{\mathrm{~b}}} \mathrm{x} \) Which of the following statements is true? A. For \( 0<\mathrm{x}<1, g(\mathrm{x})>0 \) B. For \( 0<\mathrm{x}<1, f(\mathrm{x})>0 \) C. For \( \mathrm{x}>1,01, f(\mathrm{x})<1 \)

4. Halla la ecuación de una recta paralela a la recta dada y que pase por el punto que se indica. \( \begin{array}{ll}\text { a. } y=7 x-4 & M(1,2) \\ \text { b. } 3 x+6 y-2=0 & N(3,0) \\ \text { c. } y=-\frac{3}{4} x-16 & P\left(\frac{1}{3}, \frac{2}{5}\right) \\ \text { d. } 4 x+y-2=0 & Q\left(-\frac{1}{3},-\frac{7}{2}\right)\end{array} \)

c) \( \left(\frac{z+1}{z-1}\right)^{n}+\left(\frac{z-1}{z+1}\right)^{n}=1 \quad\left(n \in \mathbb{N}^{*}\right) \)

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g) \( 8 z^{4}+8 z^{3}-z-1=0 \), puis : \( 8 e^{4 z}+8 e^{3 z}-e^{z}-1=0 \)