4. Practice completing the table of values for the given square root Function: y=sqrt( )(x+3) mathbf(x) & -3 & -2 & 0 & 4 & 9 mathbf(y) & & & & &

## Step 1: Understand the Function<br />### The function given is \( y = \sqrt{x+3} \). This means for each value of \( x \), you need to calculate \( y \) by taking the square root of \( x + 3 \).<br /><br />## Step 2: Calculate \( y \) for Each \( x \)<br />### - For \( x = -3 \): <br />\[<br />y = \sqrt{-3 + 3} = \sqrt{0} = 0<br />\]<br />### - For \( x = -2 \):<br />\[<br />y = \sqrt{-2 + 3} = \sqrt{1} = 1<br />\]<br />### - For \( x = 0 \):<br />\[<br />y = \sqrt{0 + 3} = \sqrt{3}<br />\]<br />### - For \( x = 4 \):<br />\[<br />y = \sqrt{4 + 3} = \sqrt{7}<br />\]<br />### - For \( x = 9 \):<br />\[<br />y = \sqrt{9 + 3} = \sqrt{12} = 2\sqrt{3}<br />\]<br /><br />## Step 3: Fill in the Table<br />### Use the calculated values to fill in the table under the \( y \) row.