Linear Equations UnIt IESL Score: $$ 27.4 / 41 $$ Answered: 14/16 Solve $$ 1(x+6)-4=5(x-1) $$ for $$ x $$ $$ x=\square $$ Check Answer

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Solve the equation $$ 1(x+6)-4=5(x-1) $$.
Solve the equation by following steps:
- step0: Solve for $$x$$:
  $$1	imes \left(x+6ight)-4=5\left(x-1ight)$$
- step1: Simplify:
  $$x+2=5\left(x-1ight)$$
- step2: Expand the expression:
  $$x+2=5x-5$$
- step3: Move the expression to the left side:
  $$x-5x=-5-2$$
- step4: Add and subtract:
  $$-4x=-5-2$$
- step5: Add and subtract:
  $$-4x=-7$$
- step6: Change the signs:
  $$4x=7$$
- step7: Divide both sides:
  $$\frac{4x}{4}=\frac{7}{4}$$
- step8: Divide the numbers:
  $$x=\frac{7}{4}$$
The solution to the equation $$1(x+6)-4=5(x-1)$$ is $$x=\frac{7}{4}$$ or $$x=1.75$$.
$$ x = 1.75 $$

Linear Equations UnIt IESL
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Linear Equations UnIt IESL Score: Answered: 14/16 Solve for Check Answer