Given $$ n(x)=-|x|+6 x+4 $$, answer the following: Part: $$ \mathbf{0} / \mathbf{5} $$ Part 1 of 5 (a) Find $$ n(-x) $$. $$ n(-x)=\square $$

Question

UpStudy AI · Accepted Answer

To find n(-x), substitute -x for x in the given expression:
  n(x) = -|x| + 6x + 4

So:
  n(-x) = -| -x | + 6(-x) + 4

Since | -x | equals |x|, we have:
  n(-x) = -|x| - 6x + 4

Thus, the answer is:
  n(-x) = -|x| - 6x + 4
$$ n(-x) = -|x| - 6x + 4 $$

Given , answer the following:
Part:
Part 1 of 5
(a) Find .