Verified Answer :

HomertheGenius

I don´t have a picture of your graph but I have drawn it ( in the attachment ).
If we evaluate this inequality:
|x| + 1 < 3
|x| < 2
Answer: x  ∈ ( -2, 2 ).

View image HomertheGenius
ajeigbeibraheem

The solution to the absolute function is determined as -2 < x < 2 and the graph can be seen in the image attached below.

How do we graph the absolute value of an equation?

The graph of an absolute value of x in an equation can be determined by finding the solution of the equation and representing the solution set on the graph.

Given that:

|x| + 1 < 3

|x| < 3 - 1

|x| < 2

By applying the absolute rule:

  • If |u| < a, a > 0 then -a < u < a

Thus;

The solution = -2 < x < 2

The graph of the solution can be seen in the image attached below.

Learn more about graphing an absolute function here;

https://brainly.com/question/3381225

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View image ajeigbeibraheem

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