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QUESTION IMAGE

describe how the graph of the parent function \\(y = \\sqrt3{x}\\) is t…

Question

describe how the graph of the parent function \\(y = \sqrt3{x}\\) is transformed when graphing \\(y = \sqrt3{8x} - 3\\).

the graph is translated 3 units down.

simplify the expression in the radical symbol to determine \\(a\\) in \\(y = a\sqrt3{x-h} + k\\).

the graph is a vertical

Explanation:

Analyze the vertical translation

Using the Vertical Translation and Cube Root Transformations knowledge points

$$ LATEXBLOCK0 $$

Simplify the radical expression

Using the Cube Root Transformations and Vertical Dilation knowledge points

$$ LATEXBLOCK1 $$

Determine the vertical dilation type

Using the Vertical Dilation knowledge point

$$ LATEXBLOCK2 $$

Answer:

Question 1

The graph is translated 3 units <blank>down</blank>.

Question 2

The graph is a vertical <blank>stretch by a factor of 2</blank>.