nalyze the effect on the graph of $$ f(x)=2 \sqrt{x+3}-4 $$ to $$ g(x)=2 \sqrt{x+8}-4 $$ vith regard to the domain or range. (1 point) The range will change from $$ [-4, \infty) $$ to $$ [4, \infty) $$ The range will change from $$ [3, \infty) $$ to $$ [8, \infty) $$ The domain will change from $$ [-3, \infty) $$ to $$ [-8, \infty) $$. The domain will change from $$ [3, \infty) $$ to $$ [8, \infty) $$.

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The correct statement is:

**The domain will change from $$ [-3, \infty) $$ to $$ [-8, \infty) $$.**

**Explanation:**
- For $$ f(x) = 2\sqrt{x+3} - 4 $$, the domain requires $$ x + 3 \geq 0 $$, so $$ x \geq -3 $$.
- For $$ g(x) = 2\sqrt{x+8} - 4 $$, the domain requires $$ x + 8 \geq 0 $$, so $$ x \geq -8 $$.
- The range for both functions remains $$ [-4, \infty) $$.

**Answer:**  
The domain will change from $$ [-3, \infty) $$ to $$ [-8, \infty) $$.
The domain changes from $$ [-3, \infty) $$ to $$ [-8, \infty) $$.

nalyze the effect on the graph of to
vith regard to the domain or range. (1 point)
The range will change from to
The range will change from to
The domain will change from to .
The domain will change from to .

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nalyze the effect on the graph of to vith regard to the domain or range. (1 point) The range will change from to The range will change from to The domain will change from to . The domain will change from to .