Analyze the two functions $$ f(x)=(x+2)^{3}-5 $$ and $$ g(x)=(7(x+2))^{3}-5 $$. What is the transformation that occurs from $$ f(x) $$ to $$ g(x) $$ ? For the first response, enter 1 for stretch and 2 for compression. If your second response is not a whole number, enter it as a fraction. (1 point) The transformation is a horizontal $$ \square $$ by a factor of $$ \square $$.

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The transformation from $$ f(x) $$ to $$ g(x) $$ involves a horizontal compression by a factor of $$ \frac{1}{7} $$.

- **First response (transformation type):** 2 (compression)
- **Second response (factor):** $$ \frac{1}{7} $$

**Complete Statement:**
The transformation is a horizontal **2** by a factor of **$$ \frac{1}{7} $$**.
The transformation is a horizontal **compression** by a factor of **$$ \frac{1}{7} $$**.

Analyze the two functions and . What
is the transformation that occurs from to ?
For the first response, enter 1 for stretch and 2 for compression. If your second response is
not a whole number, enter it as a fraction.
(1 point)
The transformation is a horizontal by a factor of .

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Analyze the two functions and . What is the transformation that occurs from to ? For the first response, enter 1 for stretch and 2 for compression. If your second response is not a whole number, enter it as a fraction. (1 point) The transformation is a horizontal by a factor of .