The expression \( Ce^{-x} + Ce^{-x} \) can be simplified by combining like terms.

\[
Ce^{-x} + Ce^{-x} = 2Ce^{-x}
\]

Thus, the simplified expression is:

\[
2Ce^{-x}
\]

Would you like more details on this simplification or any related topics? Here are some follow-up questions you might find helpful:

1. What are the properties of exponential functions like \( e^{-x} \)?
2. How does the constant \( C \) affect the behavior of this function?
3. Can we differentiate or integrate the function \( 2Ce^{-x} \)?
4. How would this expression change if there were different exponents?
5. How can exponential decay be applied in real-world problems?

**Tip**: When simplifying expressions, always look for like terms that can be combined, especially when dealing with constants and similar exponential factors.

Learn how to simplify the expression Ce^-x + Ce^-x by combining like terms. This problem involves key algebraic concepts such as exponential functions and the properties of constants. Suitable for students in Grades 9-10.

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