6a-5/a-2a-5/a

To simplify the expression \( \frac{6a - 5}{a} - \frac{2a - 5}{a} \), we can follow these steps:

1. Combine the fractions since they have a common denominator: \[ \frac{6a - 5}{a} - \frac{2a - 5}{a} = \frac{(6a - 5) - (2a - 5)}{a} \]

2. Simplify the numerator: \[ (6a - 5) - (2a - 5) = 6a - 5 - 2a + 5 = 6a - 2a - 5 + 5 = 4a \]

3. Our expression is now: \[ \frac{4a}{a} \]

4. Simplify this expression (assuming \( a \neq 0 \)): \[ 4 \]

So, the simplified result of the expression \( \frac{6a - 5}{a} - \frac{2a - 5}{a} \) is \( 4 \).