Math Problem Statement

Find h(0) based on the given graph of the function h(x).

Solution

To solve for h(0)h(0) using the given graph of the function h(x)h(x), you need to determine the value of the function at x=0x = 0.

Looking at the graph, when x=0x = 0 (which is on the y-axis), the corresponding value of h(x)h(x) is the y-coordinate at that point. The point where x=0x = 0 appears to be at y=4y = 4.

Thus, h(0)=4h(0) = 4.

Do you want any further details or have additional questions? Here are five questions for practice:

  1. How do you determine the value of a function from a graph at a given xx-value?
  2. What does it mean if h(0)=4h(0) = 4 in terms of the function's behavior?
  3. How can you find the vertex of a parabola from its graph?
  4. What would h(x)h(x) be if the graph passed through the origin?
  5. Can you describe the general shape and equation of a parabola?

Tip: The value of h(0)h(0) is simply the y-coordinate of the point where the graph intersects the y-axis (at x=0x = 0).

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Math Problem Analysis

Mathematical Concepts

Function Evaluation
Graph Interpretation
Quadratic Functions

Formulas

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Theorems

Concept of Function Evaluation

Suitable Grade Level

Grades 6-8