[ \text{Poder Adquisitivo Año Base} = \left( \frac{$2100}{100} \right) \times 100 = $2100 ]

In this expression, you're showing how to calculate the purchasing power in a base year. Let’s break it down:

\[
\text{Poder Adquisitivo Año Base} = \left( \frac{\$2100}{100} \right) \times 100
\]

Here’s what each part represents:

1. **$2100**: This is likely the amount of money in a given year.
2. **Divided by 100**: This division is part of a normalization process (possibly related to an index or percentage base).
3. **Multiplying by 100**: This restores the value after the division, leaving the purchasing power as $2100.

Thus, the purchasing power in the base year remains **$2100**.

Would you like more details on how purchasing power or inflation adjustments are calculated? 

### Related Questions:
1. What does purchasing power mean in economics?
2. How does inflation affect purchasing power?
3. How is a base year chosen in economic calculations?
4. What is the Consumer Price Index (CPI), and how is it used to measure purchasing power?
5. How do you adjust for inflation over several years?

**Tip**: Purchasing power often changes over time due to inflation, and it's important to compare values in "real" terms, not just nominal terms.

Poder Adquisitivo Año Base = (2100 / 100) × 100 = 2100

Learn how to calculate purchasing power in the base year using a normalization formula with real economic data. This example shows how $2100 remains constant through the base year calculation process. Suitable for students in Grades 10-12, covering concepts of economics and inflation.

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