Here is the graph of the function \( y = \sqrt{x} - 3 \). The curve starts at the point \( (0, -3) \) and follows the same shape as the basic square root function, but shifted downward by 3 units.

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### Related Questions:
1. How would the graph of \( y = \sqrt{x + 2} - 3 \) look?
2. What is the effect of multiplying \( y = \sqrt{x} \) by a constant on the graph?
3. How does a horizontal shift affect the graph of \( y = \sqrt{x} \)?
4. Can you describe the symmetry of the graph \( y = \sqrt{x} - 3 \)?
5. What are the intercepts of the graph \( y = \sqrt{x} - 3 \)?

### Tip:
When graphing functions, always check key points like intercepts and asymptotes to ensure the graph accurately represents the function's behavior.

Explore the graph of the function y = sqrt(x) - 3, starting at (0, -3) and following the square root function shape shifted downward by 3 units. Learn about its intercepts and key characteristics. Suitable for Grades 10-12.

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