Solve for $$ q $$. $$ \begin{array}{l}2(q+-2)+2=4 \ q=\square \ \text { Submit }\end{array} $$

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Solve the equation $$ 2(q+-2)+2=4 $$.
Solve the equation by following steps:
- step0: Solve for $$q$$:
  $$2\left(q-2\right)+2=4$$
- step1: Move the expression to the left side:
  $$2\left(q-2\right)+2-4=0$$
- step2: Subtract the numbers:
  $$2\left(q-2\right)-2=0$$
- step3: Calculate:
  $$2q-6=0$$
- step4: Move the constant to the right side:
  $$2q=0+6$$
- step5: Remove 0:
  $$2q=6$$
- step6: Divide both sides:
  $$\frac{2q}{2}=\frac{6}{2}$$
- step7: Divide the numbers:
  $$q=3$$
The solution to the equation $$2(q+-2)+2=4$$ is $$q=3$$.
$$ q=3 $$

Solve for \( q \). \[ \begin{array}{l}2(q+-2)+2=4 \\ q=\square \\ \text { Submit }\end{array} \]

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