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Thank you for sharing the image with limit problems. I can help you work through these one at a time or in batches. Please let me know which specific limits you'd like me to start with, or if you'd prefer a comprehensive guide on how to approach these problems. 

If you want detailed solutions, specify the problem numbers. 

Here are some related questions that could help deepen your understanding:
1. What are the different types of indeterminate forms in limits?
2. How does one apply L'Hôpital's Rule to find limits at infinity?
3. When can limits at infinity be solved by focusing only on the highest power terms?
4. How do you handle limits involving exponential functions as \( x \to \infty \)?
5. What techniques are useful for limits involving square roots and polynomial expressions?

**Tip:** When evaluating limits at infinity for rational functions, compare the degrees of the numerator and denominator to quickly determine if the limit diverges, approaches zero, or tends to a finite value.

Find the limits for the problems given in the uploaded image.

Learn how to find limits at infinity across a range of functions, including rational, polynomial, square root, and exponential expressions. Detailed solutions cover techniques like L'Hôpital's Rule, highest power term analysis, and strategies for handling indeterminate forms. Suitable for college-level calculus students.

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