To simplify and solve the equation \(3q + 5 + 2q - 5 = 65\), we start by combining like terms.
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Combine the \(q\) terms: \[ 3q + 2q = 5q \]
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Combine the constant terms: \[ 5 - 5 = 0 \]
So, the equation simplifies to: \[ 5q = 65 \]
Next, to solve for \(q\), divide both sides by 5: \[ q = \frac{65}{5} = 13 \]
Therefore, the solution is: \[ \text{D) } q = 13 \]