Answer:
the transformed function will be:

Explanation:
We need to transform
into g(x) using following translations
1) reflection in the x-axis
The reflection across x-axis will be:

2) Horizontal shrink by a factor of 1/3
The horizontal shrink by a factor of 1/3 will make the function g(x)

3) Vertical translation up 2 units
The vertical translation up 2 units will make the function g(x)

So, the transformed function will be:
