Let's analyze the given expression:

$w - 14(4)w - 14(4)$

This expression appears to involve the repetition of $w - 14(4)$ twice, suggesting it could be written as:

$(w - 14(4)) \times (w - 14(4))$

From the previous analysis, we know that:

$w - 14(4) = w - 56$

So, the expression becomes:

$(w - 56) \times (w - 56)$

This is simply:

$(w - 56)^2$

Now let's go through the options:

A. $w - 0 \times w - 0$ — This simplifies to $w^2$, which is not the same as $(w - 56)^2$.

B. $w - 1 \times w - 1$ — This simplifies to $(w - 1)^2$, which is also not the same as $(w - 56)^2$.

C. $-14w(4) \times -14w(4)$ — This expression involves multiplying $w$, which is not the original expression.

D. $34w(4) \times 34w(4)$ — This expression is also incorrect as it involves a factor of 34, which is not part of the original expression.

None of the given options