Answer:
Step-by-step explanation:
Given the below function;

*To find f(-2), we'll go ahead and substitute x with -2 and evaluate;

So f(-2) = 2.45
*To find f(-1), we'll go ahead and substitute x with -1 and evaluate;

So f(-1) = 2
*To find f(0), we'll go ahead and substitute x with 0 and evaluate;

So f(0) = 1.41
*To find f(1), we'll go ahead and substitute x with 1 and evaluate;

Since we have a negative root, the output doeswe'll use NDE