For each expression, simplify if possible. If applicable, click on "Cannot be simplified". \( \frac{\begin{array}{l}\frac{6 v+5}{5 v+6} \\ \frac{v-7}{-7+v}\end{array}=\square}{\square} \)

Let's simplify the given expression step by step: 1. The first part of the expression is \( \frac{6v + 5}{5v + 6} \). This fraction does not simplify further in an obvious way, as there are no common factors. 2. The second part is \( \frac{v - 7}{-7 + v} \). Notice that \( -7 + v \) can be rewritten as \( v - 7 \). Therefore, \( \frac{v - 7}{-7 + v} = \frac{v - 7}{v - 7} = 1 \) (for \( v \neq 7 \)). Putting it together, the entire expression simplifies to: \[ \frac{6v + 5}{5v + 6} = \frac{6v + 5}{5v + 6} \quad \text{and} \quad \frac{v - 7}{-7 + v} = 1 \] The final result is: \[ \frac{6v + 5}{5v + 6} = 1 \implies \text{Cannot be simplified further.} \]