Discover the Vertex of the Parabola: Analyzing y = (x-7) - 7

Find the vertex of the parabola

$y=(x-7)-7$

The given equation is $y = (x-7) - 7$.

First, simplify the equation:
$y = x - 7 - 7 = x - 14$.

This is a linear equation in the form $y = x - 14$. However, since the problem asks about a vertex, there might be a reconsideration needed if a quadratic term is missing. Since the question specifies a parabola, let's convert back:

Let's convert this into a complete square form:

Express $y = (x - 7)^2 - 7$, assuming we meant to represent:
$y = (x-h)^2 + k$

The vertex form representation would look like:
$y = (x-7)^2 + (-7)$

Hence, the vertex is $(7, -7)$.

Therefore, the vertex of the parabola is $(7, -7)$.