following bar graph shows the distribution of pennies, kels, dimes, and quarters in a piggy bank. Coins in a Piggy Bank 50

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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### Coins in a Piggy Bank: Analyzing Distribution

The following bar graph illustrates the distribution of various coins (pennies, nickels, dimes, and quarters) within a piggy bank.

#### Bar Graph: Coins in a Piggy Bank

- **Title:** Coins in a Piggy Bank
- **X-Axis (Categories):** 
  - Pennies
  - Nickels
  - Dimes
  - Quarters

- **Y-Axis (Number of Coins):** 
  - Ranges from 0 to 50, in increments of 10.

- **Data Represented:**
  - 26 Pennies
  - 50 Nickels
  - 37 Dimes
  - 24 Quarters

The blue bars indicate the quantity for each type of coin. The highest number is for nickels (50), followed by dimes (37), pennies (26), and quarters (24).

### Probability Exercises

Suppose a coin is randomly selected from the piggy bank. Solve the following problems, rounding your answers to two decimal places:

1. **What is the probability that the coin is a penny?**
   - **Answer:** [Your calculation here]

2. **What is the probability that the coin is a dime?**
   - **Answer:** [Your calculation here]

3. **What is the probability that the coin is not a nickel?**
   - **Answer:** [Your calculation here]

These exercises will help you understand the basic concepts of probability using real-world data from a piggy bank's coin distribution.
Transcribed Image Text:### Coins in a Piggy Bank: Analyzing Distribution The following bar graph illustrates the distribution of various coins (pennies, nickels, dimes, and quarters) within a piggy bank. #### Bar Graph: Coins in a Piggy Bank - **Title:** Coins in a Piggy Bank - **X-Axis (Categories):** - Pennies - Nickels - Dimes - Quarters - **Y-Axis (Number of Coins):** - Ranges from 0 to 50, in increments of 10. - **Data Represented:** - 26 Pennies - 50 Nickels - 37 Dimes - 24 Quarters The blue bars indicate the quantity for each type of coin. The highest number is for nickels (50), followed by dimes (37), pennies (26), and quarters (24). ### Probability Exercises Suppose a coin is randomly selected from the piggy bank. Solve the following problems, rounding your answers to two decimal places: 1. **What is the probability that the coin is a penny?** - **Answer:** [Your calculation here] 2. **What is the probability that the coin is a dime?** - **Answer:** [Your calculation here] 3. **What is the probability that the coin is not a nickel?** - **Answer:** [Your calculation here] These exercises will help you understand the basic concepts of probability using real-world data from a piggy bank's coin distribution.
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