Question

25r=80 ; 32 residents were surveyed. Start Fraction 2 over 5 End Fraction r equals 80 ; 32 residents were surveyed. 25r=80 ; 200 residents were surveyed. Start Fraction 2 over 5 End Fraction r equals 80 ; 200 residents were surveyed. 52r=80 ; 200 residents were surveyed. Start Fraction 5 over 2 End Fraction r equals 80 ; 200 residents were surveyed. 80r=25 ; 200 residents were surveyed.

Answer 1

whats the final answer

Answer 2

25r=80 ; 32 residents were surveyed. Start Fraction 2 over 5 End Fraction r equals 80 ; 32 residents were surveyed. 25r=80 ; 200 residents were surveyed. Start Fraction 2 over 5 End Fraction r equals 80 ; 200 residents were surveyed. 52r=80 ; 200 residents were surveyed. Start Fraction 5 over 2 End Fraction r equals 80 ; 200 residents were surveyed. 80r=25 ; 200 residents were surveyed.

Answer 3

witch on is right choice 1 right one

Answer 4

It looks like you're working with a set of equations that involve the variable \( r \) and the number of residents surveyed. Let's break down what you've provided and solve for \( r \) where applicable.

1. **Equation: 25r = 80**
\[
r = \frac{80}{25} = 3.2
\]

2. **Equation: \(\frac{2}{5} r = 80\)**
\[
r = 80 \times \frac{5}{2} = 200
\]

3. **Equation: 52r = 80**
\[
r = \frac{80}{52} = \frac{20}{13} \approx 1.54
\]

4. **Equation: \(\frac{5}{2} r = 80\)**
\[
r = 80 \times \frac{2}{5} = 32
\]

5. **Equation: 80r = 25**
\[
r = \frac{25}{80} = \frac{5}{16} = 0.3125
\]

In summary, here are the values of \( r \) for the given equations:

- From **25r = 80**, \( r = 3.2 \)
- From **\(\frac{2}{5} r = 80\)**, \( r = 200 \)
- From **52r = 80**, \( r = \frac{20}{13} \approx 1.54 \)
- From **\(\frac{5}{2} r = 80\)**, \( r = 32 \)
- From **80r = 25**, \( r = \frac{5}{16} = 0.3125 \)

If you need specific information regarding the residents surveyed or any additional computations, please let me know!

Answer 5

The final answers for the equations provided, concerning the variable \( r \), are:

1. For **25r = 80**:
\( r = 3.2 \)

2. For **\(\frac{2}{5} r = 80\)**:
\( r = 200 \)

3. For **52r = 80**:
\( r = \frac{20}{13} \approx 1.54 \)

4. For **\(\frac{5}{2} r = 80\)**:
\( r = 32 \)

5. For **80r = 25**:
\( r = \frac{5}{16} \approx 0.3125 \)

If you are looking for a single value as the "final answer," the final answers vary depending on the specific equation. Please clarify if you need a specific value or context for the results!

Answer 6

It seems that you have multiple equations relating to the variable \( r \) and different instances of residents surveyed. To clarify, I'll provide solutions for each equation you've presented.

### Given Equations:

1. **Equation:** \( 25r = 80 \)
- **Solve for \( r \):**
\[
r = \frac{80}{25} = 3.2
\]

2. **Equation:** \( \frac{2}{5} r = 80 \)
- **Solve for \( r \):**
\[
r = 80 \times \frac{5}{2} = 200
\]

3. **Equation:** (This appears to be a repeat of the first) \( 25r = 80 \)
- **Solve for \( r \):**
\[
r = 3.2 \quad (\text{same as the first})
\]

4. **Equation:** (This appears to be a repeat of the second) \( \frac{2}{5} r = 80 \)
- **Solve for \( r \):**
\[
r = 200 \quad (\text{same as the second})
\]

5. **Equation:** \( 52r = 80 \)
- **Solve for \( r \):**
\[
r = \frac{80}{52} = \frac{20}{13} \approx 1.54
\]

6. **Equation:** \( \frac{5}{2} r = 80 \)
- **Solve for \( r \):**
\[
r = 80 \times \frac{2}{5} = 32
\]

7. **Equation:** \( 80r = 25 \)
- **Solve for \( r \):**
\[
r = \frac{25}{80} = \frac{5}{16} \approx 0.3125
\]

### Summary of Solutions:
- \( 25r = 80 \): \( r = 3.2 \)
- \( \frac{2}{5} r = 80 \): \( r = 200 \)
- \( 52r = 80 \): \( r = \frac{20}{13} \approx 1.54 \)
- \( \frac{5}{2} r = 80 \): \( r = 32 \)
- \( 80r = 25 \): \( r = \frac{5}{16} \approx 0.3125 \)

If you're looking for a single value or a specific interpretation based on the number of residents surveyed, please clarify, and I would be glad to assist further!

Answer 7

To determine the "right choice" among the equations provided, we can summarize the options you wrote earlier. I’ve noted recurring equations, so I'll clarify the unique cases and their results.

Here's a concise breakdown of the equations with their solutions:

1. **Equation:** \( 25r = 80 \)
**Solution:** \( r = 3.2 \)

2. **Equation:** \( \frac{2}{5} r = 80 \)
**Solution:** \( r = 200 \)

3. **Equation:** \( 52r = 80 \)
**Solution:** \( r = \frac{20}{13} \approx 1.54 \)

4. **Equation:** \( \frac{5}{2} r = 80 \)
**Solution:** \( r = 32 \)

5. **Equation:** \( 80r = 25 \)
**Solution:** \( r = \frac{5}{16} \approx 0.3125 \)

### Right Choice:
- The "right" choice ultimately depends on the context of your problem. If you are looking for the value of \( r \) that corresponds to a specific condition or scenario involving residents surveyed, please provide that context.

- If you are simply seeking a specific answer without further context, the equation \( \frac{2}{5} r = 80 \) yielding \( r = 200 \) is often a significant outcome, as it would suggest a scenario where a proportional approach leads to a large sample size.

If you need to choose one specific equation as correct for your scenario, please specify the context or criteria, and I'll gladly help finalize the choice!