Write a formula for the function, $g (x)$ , described as follows:
Use the function, $f (x) = \sqrt[3]{x}$ . Move the function to the left by 4 units and down by 3 units.
Answer
$g (x) =$

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Final Answer: $g (x) = \sqrt[3]{x + 4} - 3$

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Step 1 ：The question is asking for a transformation of the function $f (x) = \sqrt[3]{x}$ . Moving the function to the left by 4 units means replacing $x$ with $(x + 4)$ in the function. Moving the function down by 3 units means subtracting 3 from the function. So, the transformed function, $g (x)$ , should be $\sqrt[3]{x + 4} - 3$ .

Step 2 ：Final Answer: $g (x) = \sqrt[3]{x + 4} - 3$

Write a formula for the function, g(x), described as follows:Use the function, f(x)=x3. Move the function to the left by 4 units and down by 3 units.Answerg(x)=

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Write a formula for the function, $g (x)$ , described as follows:
Use the function, $f (x) = \sqrt[3]{x}$ . Move the function to the left by 4 units and down by 3 units.
Answer
$g (x) =$