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Consider the system of linear equations: \[ \begin{array}{l} x_{1}+3 \cdot x_{2}+5 \cdot x_{3}+2 \cdot x_{4}=-2 \\ x_{2}+4 \cdot x_{3}+5 \cdot x_{4}=-2 \\ \end{array} \] (i) Identify the free and bound variables (ii) Express each bound variable as an equation in the free variables. Don't enter new variables like \( s, t \) here. For example, if \( x_{1} \) is a bound variable, and \( x_{1}=x_{3}-2 x_{4} \), then enter \( \times 1=\times 3-2 * \times 4 \) into one of the boxes below Equation 1: Equation2:

Given linear equation xA1A+3xA2A+5xA3A+2xA4=-2 xA2A+4xA3A+5

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