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The result of the expression \( 100(\exp(-0.297) - 1) \) is approximately \(-25.70\).

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Here are five related questions for further practice:

1. How would the result change if the exponent was positive, i.e., \( \exp(0.297) \)?
2. Can you calculate \( 100(\exp(-0.5) - 1) \)?
3. How does the value of \( e^{-x} \) behave as \( x \) increases?
4. How would the expression change if multiplied by a factor other than 100?
5. What is the derivative of \( f(x) = 100(\exp(-x) - 1) \)?

**Tip:** The function \( \exp(-x) \) is used often in decay models and approaches 0 as \( x \) increases.

Learn how to solve the exponential expression 100(exp(-0.297) - 1) with a step-by-step approach. Understand key algebraic concepts, exponential decay, and use of e^x in calculations. Suitable for students in Grades 11-12 or college-level math.

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