Question

\begin{aligned} f(x)&=|x| \\\\ g(x)&=|x | + 1 \end{aligned} f(x) g(x) ​ =∣x∣ =∣x∣+1 ​ We can think of ggg as a translated (shifted) version of fff. Complete the description of the transformation. Use nonnegative numbers. To get the function ggg, shift fff by units.

Answer 1

Answer:

To get the function g, shift f by 1 unit.

Step-by-step explanation:

Given

$\begin{aligned} f(x)&;=|x| \\ g(x)&;=|x | + 1 \end{aligned}$

Required

How do f(x) translates to g(x)

In terms of f(x), g(x) can be represented as:

$g(x) = f(x) + k$

Where

$f(x)= |x|$

and

$k = 1$

This implies that f(x) is vertically shifted 1 unit up to get g(x)