It seems like you're asking for the graph of a transformed square root function. However, your input may have some formatting issues. I will interpret your equation based on standard transformations and write it as:

$y = 4\sqrt{x + 3}$

This is a transformed version of the parent function $y = \sqrt{x}$.

Steps for Graphing

1. Start with the parent function $y = \sqrt{x}$:

   • The graph of $y = \sqrt{x}$ starts at the origin $(0, 0)$ and increases slowly as $x$ increases.

2. Apply the horizontal shift:
   The $+3$ inside the square root shifts the graph to the left by 3 units. So instead of starting at $(0, 0)$, the graph now starts at $(-3, 0)$.

3. Apply the vertical stretch:
   The factor of 4 outside the square root stretches the graph vertically by a factor of 4. This means for each value of $x$, the output $y$-value is multiplied by 4 compared to the parent function.

Key Points:

• The graph starts at $(-3, 0)$.
• As $x$ increases, the graph rises faster due to the vertical stretch of 4.

Would you like me to graph this equation for you or provide further details?

Here are five related questions:

1. What are the effects of horizontal and vertical shifts on any parent function?
2. How does a vertical stretch or compression affect the shape of a graph?
3. How do you find the domain and range of a transformed function?
4. Can you describe how to graph the inverse of $y = \sqrt{x + 3}$?
5. How would this transformation change if it were $y = -4\sqrt{x + 3}$?

Tip: Always pay attention to signs inside and outside of a function when transforming a graph—positive values stretch, and negative values reflect or shift!