To simplify algebraic expressions, we need to combine like terms and apply the distributive property where necessary.
a. Combine the like terms involving \( x \).
b. Distribute the negative sign and then combine like terms.
We start with the expression \( 6x - 2 - 2x \). To simplify, we combine the like terms involving \( x \):
\[ 6x - 2x = 4x \]
Thus, the simplified expression is:
\[ 4x - 2 \]
Next, we simplify the expression \( 6x - (2 - 2x) \). First, we distribute the negative sign:
\[ 6x - 2 + 2x \]
Now, we combine the like terms involving \( x \):
\[ 6x + 2x = 8x \]
Therefore, the simplified expression is:
\[ 8x - 2 \]
The simplified expressions are:
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