Prove that the lies `3x+y-14=0,\ x-2y=0\ n a d\ 3x-8y+4=0` are concurrent.

Explanation

To prove that the lines \(3x + y - 14 = 0\), \(x - 2y = 0\), and \(3x - 8y + 4 = 0\) are concurrent, we will use the determinant method. The lines are concurrent if the determinant of the coefficients of their equations is zero.

### Step-by-Step Solution:

1. **Write the equations in standard form**:
- The equations are already in standard form:
1. \(3x + y - 14 = 0\)
2. \(x - 2y = 0\) (which can be rewritten as \(x - 2y + 0 = 0\))
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