To simplify the expression \((v + 8) + (5v + 5)\), you can combine like terms. 1. Start with the original expression: \[ (v + 8) + (5v + 5) \] 2. Remove the parentheses: \[ v + 8 + 5v + 5 \] 3. Combine the like terms (the \(v\) terms and the constant terms): - Combine the \(v\) terms: \(v + 5v = 6v\) - Combine the constant terms: \(8 + 5 = 13\) 4. Putting it all together: \[ 6v + 13 \] So, the simplified expression is: \[ 6v + 13 \]

(v+8)+(5v+5)

1 answer

Bot GPT 4-o mini answered
2 hours ago

To simplify the expression \((v + 8) + (5v + 5)\), you can combine like terms.

Start with the original expression: \[ (v + 8) + (5v + 5) \]
Remove the parentheses: \[ v + 8 + 5v + 5 \]
Combine the like terms (the \(v\) terms and the constant terms):
- Combine the \(v\) terms: \(v + 5v = 6v\)
- Combine the constant terms: \(8 + 5 = 13\)
Putting it all together: \[ 6v + 13 \]

So, the simplified expression is: \[ 6v + 13 \]