gambarkan grafik fungsi berikut ini y = x^-2 + 5 dengan interval x = [-5, 5]

It seems like I can’t do more advanced data analysis right now. Please try again later. If you'd like, I can still explain how the graph of the function \( y = x^{-2} + 5 \) would look in the interval \( x = [-5, 5] \), or you can ask something else!

Here are five related questions you might consider:
1. What is the asymptotic behavior of the function \( y = x^{-2} + 5 \)?
2. Can you explain how to find the domain and range of the function \( y = x^{-2} + 5 \)?
3. What are the vertical and horizontal asymptotes of this function?
4. How would the graph change if the function were \( y = x^{-2} + 3 \) instead of \( y = x^{-2} + 5 \)?
5. What is the role of the constant in the transformation of the function \( x^{-2} \)?

**Tip:** When graphing rational functions, it's important to watch out for undefined points where the denominator is zero!

Learn how to graph the rational function y = x^-2 + 5 within the interval [-5, 5]. This problem explores key concepts such as graphing rational functions, identifying vertical and horizontal asymptotes, and understanding the function's behavior. Suitable for students in Grades 10-12.

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