Yuna is asked to find the minimum value of the function shown.Which shows the function Yuna created and the minimum value of this function?

To analyze the minimum value of a function, we can follow a systematic approach. However, since the specific function that Yuna created is not provided in your question, I will outline the general steps for you to determine the minimum value of a function.

1. Break Down the Problem

   • Identify the function $f(x)$ that Yuna created.
   • Determine if it's a quadratic function, polynomial, or any other type.

2. Relevant Concepts

   • If the function is quadratic (e.g., $f(x) = ax^2 + bx + c$), the minimum value can be found using the formula for the vertex $x = -\frac{b}{2a}$.
   • For other types of functions, consider taking the derivative $f'(x)$ and finding critical points by solving $f'(x) = 0$.

3. Analysis and Detail

   • Once the critical points are found, evaluate the second derivative $f''(x)$ at those points to confirm whether they are minima (if $f''(x) > 0$) or maxima.
   • Substitute the critical points back into the original function to determine the minimum values.

4. Verify and Summarize

   • Ensure all calculations are double-checked.
   • Compare the values found at critical points to ensure the smallest value is identified.

Final Answer

If you provide the specific function, I can help you calculate the minimum value step-by-step according to the aforementioned process.