Bepaal de waarde van x.
	- \(2x-15=2\)
- \(-15x+9=-12\)
- \(15x-10=-1\)
- \(3x+1=12\)
- \(-14x-10=-2\)
- \(-11x-13=11\)
- \(12x+6=9\)
- \(8x-5=5\)
- \(7x+1=4\)
- \(6x+3=-4\)
- \(10x-9=-9\)
- \(-10x-6=4\)
Bepaal de waarde van x.
Verbetersleutel
	- \(\begin{align} & 2x \color{red}{-15}& = &2 \\\Leftrightarrow & 2x \color{red}{-15}\color{blue}{+15} 
						& = &2\color{blue}{+15} \\\Leftrightarrow &2x
						& = &17\\\Leftrightarrow & \color{red}{2}x
						& = &17\\\Leftrightarrow & \frac{\color{red}{2}x}{ \color{blue}2}
						& = & \frac{17}{2} \\\Leftrightarrow & \color{green}{ x = \frac{17}{2} } & & \\ & V = \left\{ \frac{17}{2} \right\} & \\\end{align}\)
- \(\begin{align} & -15x \color{red}{+9}& = &-12 \\\Leftrightarrow & -15x \color{red}{+9}\color{blue}{-9} 
						& = &-12\color{blue}{-9} \\\Leftrightarrow &-15x
						& = &-21\\\Leftrightarrow & \color{red}{-15}x
						& = &-21\\\Leftrightarrow & \frac{\color{red}{-15}x}{ \color{blue}-15}
						& = & \frac{-21}{-15} \\\Leftrightarrow & \color{green}{ x = \frac{7}{5} } & & \\ & V = \left\{ \frac{7}{5} \right\} & \\\end{align}\)
- \(\begin{align} & 15x \color{red}{-10}& = &-1 \\\Leftrightarrow & 15x \color{red}{-10}\color{blue}{+10} 
						& = &-1\color{blue}{+10} \\\Leftrightarrow &15x
						& = &9\\\Leftrightarrow & \color{red}{15}x
						& = &9\\\Leftrightarrow & \frac{\color{red}{15}x}{ \color{blue}15}
						& = & \frac{9}{15} \\\Leftrightarrow & \color{green}{ x = \frac{3}{5} } & & \\ & V = \left\{ \frac{3}{5} \right\} & \\\end{align}\)
- \(\begin{align} & 3x \color{red}{+1}& = &12 \\\Leftrightarrow & 3x \color{red}{+1}\color{blue}{-1} 
						& = &12\color{blue}{-1} \\\Leftrightarrow &3x
						& = &11\\\Leftrightarrow & \color{red}{3}x
						& = &11\\\Leftrightarrow & \frac{\color{red}{3}x}{ \color{blue}3}
						& = & \frac{11}{3} \\\Leftrightarrow & \color{green}{ x = \frac{11}{3} } & & \\ & V = \left\{ \frac{11}{3} \right\} & \\\end{align}\)
- \(\begin{align} & -14x \color{red}{-10}& = &-2 \\\Leftrightarrow & -14x \color{red}{-10}\color{blue}{+10} 
						& = &-2\color{blue}{+10} \\\Leftrightarrow &-14x
						& = &8\\\Leftrightarrow & \color{red}{-14}x
						& = &8\\\Leftrightarrow & \frac{\color{red}{-14}x}{ \color{blue}-14}
						& = & \frac{8}{-14} \\\Leftrightarrow & \color{green}{ x = \frac{-4}{7} } & & \\ & V = \left\{ \frac{-4}{7} \right\} & \\\end{align}\)
- \(\begin{align} & -11x \color{red}{-13}& = &11 \\\Leftrightarrow & -11x \color{red}{-13}\color{blue}{+13} 
						& = &11\color{blue}{+13} \\\Leftrightarrow &-11x
						& = &24\\\Leftrightarrow & \color{red}{-11}x
						& = &24\\\Leftrightarrow & \frac{\color{red}{-11}x}{ \color{blue}-11}
						& = & \frac{24}{-11} \\\Leftrightarrow & \color{green}{ x = \frac{-24}{11} } & & \\ & V = \left\{ \frac{-24}{11} \right\} & \\\end{align}\)
- \(\begin{align} & 12x \color{red}{+6}& = &9 \\\Leftrightarrow & 12x \color{red}{+6}\color{blue}{-6} 
						& = &9\color{blue}{-6} \\\Leftrightarrow &12x
						& = &3\\\Leftrightarrow & \color{red}{12}x
						& = &3\\\Leftrightarrow & \frac{\color{red}{12}x}{ \color{blue}12}
						& = & \frac{3}{12} \\\Leftrightarrow & \color{green}{ x = \frac{1}{4} } & & \\ & V = \left\{ \frac{1}{4} \right\} & \\\end{align}\)
- \(\begin{align} & 8x \color{red}{-5}& = &5 \\\Leftrightarrow & 8x \color{red}{-5}\color{blue}{+5} 
						& = &5\color{blue}{+5} \\\Leftrightarrow &8x
						& = &10\\\Leftrightarrow & \color{red}{8}x
						& = &10\\\Leftrightarrow & \frac{\color{red}{8}x}{ \color{blue}8}
						& = & \frac{10}{8} \\\Leftrightarrow & \color{green}{ x = \frac{5}{4} } & & \\ & V = \left\{ \frac{5}{4} \right\} & \\\end{align}\)
- \(\begin{align} & 7x \color{red}{+1}& = &4 \\\Leftrightarrow & 7x \color{red}{+1}\color{blue}{-1} 
						& = &4\color{blue}{-1} \\\Leftrightarrow &7x
						& = &3\\\Leftrightarrow & \color{red}{7}x
						& = &3\\\Leftrightarrow & \frac{\color{red}{7}x}{ \color{blue}7}
						& = & \frac{3}{7} \\\Leftrightarrow & \color{green}{ x = \frac{3}{7} } & & \\ & V = \left\{ \frac{3}{7} \right\} & \\\end{align}\)
- \(\begin{align} & 6x \color{red}{+3}& = &-4 \\\Leftrightarrow & 6x \color{red}{+3}\color{blue}{-3} 
						& = &-4\color{blue}{-3} \\\Leftrightarrow &6x
						& = &-7\\\Leftrightarrow & \color{red}{6}x
						& = &-7\\\Leftrightarrow & \frac{\color{red}{6}x}{ \color{blue}6}
						& = & \frac{-7}{6} \\\Leftrightarrow & \color{green}{ x = \frac{-7}{6} } & & \\ & V = \left\{ \frac{-7}{6} \right\} & \\\end{align}\)
- \(\begin{align} & 10x \color{red}{-9}& = &-9 \\\Leftrightarrow & 10x \color{red}{-9}\color{blue}{+9} 
						& = &-9\color{blue}{+9} \\\Leftrightarrow &10x
						& = &0\\\Leftrightarrow & \color{red}{10}x
						& = &0\\\Leftrightarrow & \frac{\color{red}{10}x}{ \color{blue}10}
						& = & \frac{0}{10} \\\Leftrightarrow & \color{green}{ x = 0 } & & \\ & V = \left\{ 0 \right\} & \\\end{align}\)
- \(\begin{align} & -10x \color{red}{-6}& = &4 \\\Leftrightarrow & -10x \color{red}{-6}\color{blue}{+6} 
						& = &4\color{blue}{+6} \\\Leftrightarrow &-10x
						& = &10\\\Leftrightarrow & \color{red}{-10}x
						& = &10\\\Leftrightarrow & \frac{\color{red}{-10}x}{ \color{blue}-10}
						& = & \frac{10}{-10} \\\Leftrightarrow & \color{green}{ x = -1 } & & \\ & V = \left\{ -1 \right\} & \\\end{align}\)