\( \begin{array}{ll}\text { e) }-4 x-6=-2 & \text { f) } x+4=10 \\ \text { g) }-x+1=-8 & \text { h) } x-5=5 \\ \text { i) }-4+2 x=0 & \text { j) } 2 x+4=0\end{array} \)
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Solving equations like these can be likened to detective work. Each equation is a little mystery waiting for you to unravel it! Start by isolating \( x \) on one side. For example, in equation (e) \( -4x - 6 = -2 \), you would first add 6 to both sides, resulting in \( -4x = 4 \), and then divide by -4 to find \( x = -1 \). When it comes to practical uses, these types of equations pop up everywhere! From budgeting your finances to calculating distances while planning a road trip, knowing how to solve a simple linear equation can save you time and help you make informed decisions. It’s all about applying that algebraic skill to real-life situations!