The inflation rate on gas is 13%. If the price of gas was $2.15 per gallon, what is the price today? current price = $ [?]

ENGR.ECONOMIC ANALYSIS
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ISBN:9780190931919
Author:NEWNAN
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Chapter1: Making Economics Decisions
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### Understanding Inflation Rates: Calculating the Current Price of Gasoline

#### Problem Statement:

The inflation rate on gas is 13%. If the price of gas was $2.15 per gallon, what is the price today?

#### Solution:

To find the current price of gas, we need to calculate the percentage increase due to inflation and add it to the original price.

1. **Calculate the inflation amount**:
   \[
   \text{Inflation Amount} = \text{Original Price} \times \frac{\text{Inflation Rate}}{100}
   \]
   \[
   \text{Inflation Amount} = 2.15 \times \frac{13}{100} = 2.15 \times 0.13 = 0.2795
   \]

2. **Add the inflation amount to the original price**:
   \[
   \text{Current Price} = \text{Original Price} + \text{Inflation Amount}
   \]
   \[
   \text{Current Price} = 2.15 + 0.2795 = 2.4295
   \]

3. **Round to the nearest hundredth**:
   \[
   \text{Current Price} \approx 2.43
   \]

Thus, the current price of gas after accounting for the inflation rate is approximately $2.43 per gallon.

#### Interactive Component:

**Current price = $[ ]**

*Round to the nearest hundredth.*

[Enter]

#### Explanation:

This example demonstrates how to apply a percentage increase to a given value. Inflation rates can significantly affect the prices of commodities over time, and understanding how to calculate these changes is essential for budgeting and financial planning.

© 2022 International Academy of Science. All Rights Reserved.

---

#### Additional Interactive Features:
- Beneath the interactive component, a real-time calculator widget could be added to allow students to input different inflation rates and original prices to see how the current price changes accordingly.
- Graphical representations showing the original price, inflation amount, and current price can help in visualizing the step-by-step calculation process.

This interactive approach not only teaches the mathematical formula but also engages students in the learning process through practical application and real-world examples.
Transcribed Image Text:### Understanding Inflation Rates: Calculating the Current Price of Gasoline #### Problem Statement: The inflation rate on gas is 13%. If the price of gas was $2.15 per gallon, what is the price today? #### Solution: To find the current price of gas, we need to calculate the percentage increase due to inflation and add it to the original price. 1. **Calculate the inflation amount**: \[ \text{Inflation Amount} = \text{Original Price} \times \frac{\text{Inflation Rate}}{100} \] \[ \text{Inflation Amount} = 2.15 \times \frac{13}{100} = 2.15 \times 0.13 = 0.2795 \] 2. **Add the inflation amount to the original price**: \[ \text{Current Price} = \text{Original Price} + \text{Inflation Amount} \] \[ \text{Current Price} = 2.15 + 0.2795 = 2.4295 \] 3. **Round to the nearest hundredth**: \[ \text{Current Price} \approx 2.43 \] Thus, the current price of gas after accounting for the inflation rate is approximately $2.43 per gallon. #### Interactive Component: **Current price = $[ ]** *Round to the nearest hundredth.* [Enter] #### Explanation: This example demonstrates how to apply a percentage increase to a given value. Inflation rates can significantly affect the prices of commodities over time, and understanding how to calculate these changes is essential for budgeting and financial planning. © 2022 International Academy of Science. All Rights Reserved. --- #### Additional Interactive Features: - Beneath the interactive component, a real-time calculator widget could be added to allow students to input different inflation rates and original prices to see how the current price changes accordingly. - Graphical representations showing the original price, inflation amount, and current price can help in visualizing the step-by-step calculation process. This interactive approach not only teaches the mathematical formula but also engages students in the learning process through practical application and real-world examples.
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