e Superscript 2.2 Baseline almost equals
  
enter your response here ​(Round to three decimal​ places.)

To solve \( e^{2.2} \), we use the exponential function with the base \( e \) (approximately 2.71828) raised to the power of 2.2.

Using a calculator or a mathematical tool, we find:
\[ e^{2.2} \approx 9.025 \]

So, \( e^{2.2} \) rounded to three decimal places is approximately 9.025.

Would you like any further details or explanations on this calculation? Here are some additional questions you might have:

1. How do you calculate the exponential function \( e^x \)?
2. What are the properties of the number \( e \)?
3. Can you explain how logarithms are related to the exponential function?
4. What are some practical applications of the exponential function?
5. How do you differentiate and integrate exponential functions?

**Tip:** When working with exponential functions, remember that \( e \) is a constant approximately equal to 2.71828, which is the base of the natural logarithm.

Understand how to calculate \\ e^{2.2} \\ accurately using the exponential function. Learn about the properties of the base \\ e \\ (approximately 2.71828) and its relevance in mathematics. Step-by-step solution and rounded result to three decimal places provided.

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