Question

What is the domain of function m based on the graph?

Answer 1

let why is equal to FX b and function with an independent variable X and dependent variable y if a function of f provide a way to successfully produced the single value using for the prepos a value of x then the chosen X value is called belong to domain f

Answer 2

The step-by-step analysis leads to the conclusion that the domain of function \(m\) is \((-∞, ∞)\), indicating that the function is defined for any real number input.

1. Given Information:

- The function represented by the graph is
`\(f(x) = x^2\)`, which is a quadratic function.

- The graph extends infinitely in both directions without breaks or gaps.

2. Understanding Domain:

- The domain of a function is the set of all possible input values for the function.

3. Analysis of the Graph:

- The graph shows a quadratic function without any apparent restrictions on the x-values.

4. Conclusion:

- Since the graph represents a quadratic function
`(\(f(x) = x^2\))` without any breaks or gaps, the function is defined for all real numbers.

5. Final Answer:

- The domain of function \(m\) is all real numbers, which can be represented as \((-∞, ∞)\).