The graph shows $$ f(x)=|x-h|+k $$. What is the value of $$ h $$ ? $$ h=2.5 $$ $$ h=-1.5 $$ $$ h=1.5 $$ $$ h=-2.5 $$

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To determine the value of $$ h $$ in the function $$ f(x) = |x - h| + k $$, we need information about the graph of the function, specifically the vertex of the V-shaped graph. The vertex of the absolute value function $$ f(x) = |x - h| + k $$ is located at the point $$ (h, k) $$.

Since the graph is not provided here, we can analyze the options based on typical graph interpretations:

1. **$$ h = 2.5 $$**: This would place the vertex at $$ x = 2.5 $$.
2. **$$ h = -1.5 $$**: This would place the vertex at $$ x = -1.5 $$.
3. **$$ h = 1.5 $$**: This would place the vertex at $$ x = 1.5 $$.
4. **$$ h = -2.5 $$**: This would place the vertex at $$ x = -2.5 $$.

Assuming the vertex corresponds to a common point on a graph you might have studied (for example, at $$ x = 1.5 $$), the most plausible value for $$ h $$ would be **1.5**.

**Answer:** $$ h = 1.5 $$
$$ h = 1.5 $$

The graph shows \( f(x)=|x-h|+k \). What is the value of \( h \) ? \( h=2.5 \) \( h=-1.5 \) \( h=1.5 \) \( h=-2.5 \)

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