$$ f(x)=x^{2} $$ $$ g(x)=(x-9)^{2}+3 $$ We can think of $$ g $$ as a translated (shifted) version of $$ f $$. Complete the description of the transformation. Use nonnegative numbers. To get the function $$ g $$, shift $$ f $$ up/down $$ \vee $$ by $$ \square $$ units and to the right/left $$ \vee $$ by $$ \square $$ units.

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We start with f(x) = x². The function g(x) = (x - 9)² + 3 is obtained by making two changes to f(x):

1. Replace x with (x - 9), which shifts the graph of f(x) to the right by 9 units.
2. Add 3, which shifts the graph upward by 3 units.

So, to get the function g, shift f to the right by 9 units and upward by 3 units.
To get the function $$ g $$, shift $$ f $$ to the right by 9 units and upward by 3 units.

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