Describe the transformation from $$ v(x)=x^{3}+2 $$ to $$ q(x)=(0.25 x)^{3}+2 $$. 1 point horizontal stretch by a factor of 0.25 horizontal compression by a factor of 4 horizontal stretch by a factor of 4 horizontal compression by a factor of 0.25

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The transformation from $$ v(x) = x^3 + 2 $$ to $$ q(x) = (0.25x)^3 + 2 $$ involves a horizontal scaling.

When the input $$ x $$ is multiplied by 0.25, it results in a horizontal stretch by a factor of $$ \frac{1}{0.25} = 4 $$.

**Answer:**  
**horizontal stretch by a factor of 4**
The transformation is a horizontal stretch by a factor of 4.

Describe the transformation from to . 1 point
horizontal stretch by a factor of 0.25
horizontal compression by a factor of 4
horizontal stretch by a factor of 4
horizontal compression by a factor of 0.25

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Describe the transformation from to . 1 point horizontal stretch by a factor of 0.25 horizontal compression by a factor of 4 horizontal stretch by a factor of 4 horizontal compression by a factor of 0.25