Here's the graph of the equation \( y = 3|x - 3| \). The graph forms a "V" shape with the vertex at \( (3, 0) \) and the arms rising steeply due to the multiplier of 3.

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### Practice Questions:
1. Graph the equation \( y = 2|x + 1| \).
2. What is the vertex of the graph \( y = 4|x - 2| + 1 \)?
3. How does the graph of \( y = -|x - 5| \) differ from \( y = |x - 5| \)?
4. Graph \( y = 3|x + 2| - 4 \).
5. Determine the vertex and graph \( y = 0.5|x - 7| \).

### Tip:
For absolute value functions, the vertex is the turning point of the graph. Shifts in the graph can be easily identified by changes in the \( h \) and \( k \) values in the equation.

Explore how to graph the absolute value function y = 3|x - 3|. This function forms a V shape with the vertex at (3, 0) and steeply rising arms due to the multiplier of 3. Practice questions and tips for graphing absolute value functions are provided.

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