Determine the \( x \) - and \( y \)-intercepts for the given function. Write your answer as an ordered pair. \[ \begin{array}{l}f(x)=|x|-4\end{array} \] If there is more than one answer, separate your answers with commas. Select "None" if appropriate. Part 1 of 2 \( \quad x \)-intercept \( (s): \square \)

To find the \( x \)-intercept of the function \( f(x) = |x| - 4 \), set the function equal to zero: \[ |x| - 4 = 0 \implies |x| = 4 \] This results in two possible values for \( x \): \( x = 4 \) and \( x = -4 \). Therefore, the \( x \)-intercepts are the points \( (4, 0) \) and \( (-4, 0) \). So, the final answer for \( x \)-intercept(s) is: \[ (4, 0), (-4, 0) \]