Analyze the graph of cubic function $$ f(x)=x^{3} $$ and the transformed function $$ g(x) $$; then determine by how much the graph of $$ f(x) $$ shifts horizontally to the right. (1 point) The function $$ f(x) $$ shifts horizontally $$ \square $$ units to the right.

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It appears that the transformed function $$ g(x) $$ hasn't been fully specified. To determine the horizontal shift of the graph of $$ f(x) = x^3 $$ to obtain $$ g(x) $$, we need the specific form of $$ g(x) $$.

Typically, a horizontal shift is represented as:
- $$ g(x) = f(x - h) $$ shifts the graph $$ h $$ units to the **right**.
- $$ g(x) = f(x + h) $$ shifts the graph $$ h $$ units to the **left**.

**Without the explicit form of $$ g(x) $$, the exact horizontal shift cannot be determined.**

If you provide the transformed function $$ g(x) $$, I can help calculate the exact horizontal shift.
Cannot determine the horizontal shift without knowing the transformed function $$ g(x) $$.

Analyze the graph of cubic function and the transformed function ;
then determine by how much the graph of shifts horizontally to the right.
(1 point)
The function shifts horizontally units to the right.

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Analyze the graph of cubic function and the transformed function ; then determine by how much the graph of shifts horizontally to the right. (1 point) The function shifts horizontally units to the right.