In a recent survey of 2462 adults, 1589 indicated that they dined at a fast food chain in the past month. What percent of adults have dined at a fast food chain in the past month? % (Round to the nearest tenth as needed.) Clear all Check answer Help me solve this View an example Get more help - GSearch or type URL @ %23 2 4 6 7 8 P Q W E Y tab S D F H. K caps lock A.

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In a recent survey of 2,462 adults, 1,589 indicated that they dined at a fast food chain in the past month. What percent of adults have dined at a fast food chain in the past month?

\[ \text{Percentage} = \left(\frac{1589}{2462}\right) \times 100 \]

Calculate the percentage and round to the nearest tenth as needed.

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Transcribed Image Text:In a recent survey of 2,462 adults, 1,589 indicated that they dined at a fast food chain in the past month. What percent of adults have dined at a fast food chain in the past month? \[ \text{Percentage} = \left(\frac{1589}{2462}\right) \times 100 \] Calculate the percentage and round to the nearest tenth as needed. Additional interactive elements: - **Help me solve this**: Click for step-by-step guidance on calculating percentages. - **View an example**: See similar examples with detailed solutions. - **Get more help**: Access more resources for understanding percentages. You can input your answer in the provided box and click "Check answer" to verify your calculation. Note: There are no accompanying graphs or diagrams in this content.
**Survey on Retirement Confidence**

In a survey of 1,000 adults, 200 indicated they are "not too" or "not at all" confident that they will have enough income and assets for their retirement. Calculate the percentage of adults who feel "not too" or "not at all" confident about having sufficient income and assets for retirement.

- Use this data to determine the percentage of adults expressing this sentiment.
- Input your answer as a percentage using either an integer or a decimal format.

---

**Solution Steps**

1. **Identify and Write Down the Known Values:**
   - Total number of adults surveyed: 1,000
   - Number of adults "not too" or "not at all" confident: 200

2. **Calculate the Percentage:**
   - Formula: \((\text{Number of concerned adults} / \text{Total adults surveyed}) \times 100\)
   - \((200 / 1000) \times 100 = 20\%\)

Therefore, 20% of the surveyed adults are "not too" or "not at all" confident in having enough resources for retirement.

**Helpful Tools:**

- Use the provided platform options such as "Help me solve this" or "View an example" if further assistance with calculations is needed.
- "Get more help" can guide you to additional resources or assistance.

**Note:** This section is part of a digital educational tool, designed to enrich learning and understanding of statistical data handling and percentage calculation.
Transcribed Image Text:**Survey on Retirement Confidence** In a survey of 1,000 adults, 200 indicated they are "not too" or "not at all" confident that they will have enough income and assets for their retirement. Calculate the percentage of adults who feel "not too" or "not at all" confident about having sufficient income and assets for retirement. - Use this data to determine the percentage of adults expressing this sentiment. - Input your answer as a percentage using either an integer or a decimal format. --- **Solution Steps** 1. **Identify and Write Down the Known Values:** - Total number of adults surveyed: 1,000 - Number of adults "not too" or "not at all" confident: 200 2. **Calculate the Percentage:** - Formula: \((\text{Number of concerned adults} / \text{Total adults surveyed}) \times 100\) - \((200 / 1000) \times 100 = 20\%\) Therefore, 20% of the surveyed adults are "not too" or "not at all" confident in having enough resources for retirement. **Helpful Tools:** - Use the provided platform options such as "Help me solve this" or "View an example" if further assistance with calculations is needed. - "Get more help" can guide you to additional resources or assistance. **Note:** This section is part of a digital educational tool, designed to enrich learning and understanding of statistical data handling and percentage calculation.
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