Rewrite in simplest terms: minus, 2, left parenthesis, minus, 10, v, plus, 1, right parenthesis, minus, 6, v−2(−10*v*+1)−6*v*

The expression \( -2(-10v + 1) - 6v \) rewritten in simplest terms is:

\[
20v - 2 - 6v
\]

Now, combine like terms:

\[
(20v - 6v) - 2 = 14v - 2
\]

So, the simplified form is:

\[
14v - 2
\]

Do you want further details on how the simplification was done, or have any other questions?

Here are 5 related questions to explore further:
1. What is the distributive property in algebra?
2. How do you combine like terms in an expression?
3. How would you factor out the greatest common factor in a similar expression?
4. What does solving for a variable involve in this type of equation?
5. Can this expression be set equal to a value to form an equation?

**Tip:** Always distribute negative signs carefully to avoid mistakes when simplifying expressions.

Rewrite in simplest terms: minus, 2, left parenthesis, minus, 10, v, plus, 1, right parenthesis, minus, 6, v−2(−10*v*+1)−6*v*

Simplify the algebraic expression -2(-10v + 1) - 6v by applying the distributive property and combining like terms. Learn the step-by-step process, including key concepts such as distributive and associative properties, suitable for students in Grades 7-10.

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