It is estimated that 6000 of the 10,000 voting residents of a town are against a new sales tax. If 16 eligible voters are selected at random and asked their opinion, what is the probability that at most 8 favor the new tax? Click here to view page 1 of the table of binomial probability sums. Click here to view page 2 of the table of binomial probability sums. The probability that at most 8 favor the new tax is (Round to four decimal places as needed.) Enter your answer in the answer box and then click Check Answer All parts showing Clear All Check Answer US O 8:53

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### Binomial Probability Problem

It is estimated that 6000 of the 10,000 voting residents of a town are against a new sales tax. If 16 eligible voters are selected at random and asked their opinion, what is the probability that at most 8 favor the new tax?

**Click here to view page 1 of the table of binomial probability sums.**

**Click here to view page 2 of the table of binomial probability sums.**

---

The probability that at most 8 favor the new tax is _____.
*(Round to four decimal places as needed.)*

---

#### Instructions:
1. Enter your answer in the answer box and then click "Check Answer".

#### Interface Explanation:
- There is an answer box where you are required to input your calculated probability.
- After entering your answer, click the "Check Answer" button to verify your answer.
- You have the option to clear all entries by clicking "Clear All".

#### Diagrams/Graphs:
There are no diagrams or graphs present in the provided image. However, hyperlinks to tables of binomial probability sums are included, which are used to calculate the required probabilities.

#### Icons:
The image shows several application icons (Chrome, Google Drive, Google Play, Gmail, YouTube) at the bottom of the screen, indicating a typical user interface of a Chromebook or similar device. 

### Solution Steps:
1. Identify the required binomial probability parameters (n=16, p=0.4 for favoring the tax).
2. Use the binomial probability formula or referenced tables to calculate the probability that at most 8 voters favor the new tax.
3. Enter your calculated probability in the answer box provided and click "Check Answer".

This problem is a common exercise in statistics to apply knowledge of the binomial distribution in practical scenarios.
Transcribed Image Text:### Binomial Probability Problem It is estimated that 6000 of the 10,000 voting residents of a town are against a new sales tax. If 16 eligible voters are selected at random and asked their opinion, what is the probability that at most 8 favor the new tax? **Click here to view page 1 of the table of binomial probability sums.** **Click here to view page 2 of the table of binomial probability sums.** --- The probability that at most 8 favor the new tax is _____. *(Round to four decimal places as needed.)* --- #### Instructions: 1. Enter your answer in the answer box and then click "Check Answer". #### Interface Explanation: - There is an answer box where you are required to input your calculated probability. - After entering your answer, click the "Check Answer" button to verify your answer. - You have the option to clear all entries by clicking "Clear All". #### Diagrams/Graphs: There are no diagrams or graphs present in the provided image. However, hyperlinks to tables of binomial probability sums are included, which are used to calculate the required probabilities. #### Icons: The image shows several application icons (Chrome, Google Drive, Google Play, Gmail, YouTube) at the bottom of the screen, indicating a typical user interface of a Chromebook or similar device. ### Solution Steps: 1. Identify the required binomial probability parameters (n=16, p=0.4 for favoring the tax). 2. Use the binomial probability formula or referenced tables to calculate the probability that at most 8 voters favor the new tax. 3. Enter your calculated probability in the answer box provided and click "Check Answer". This problem is a common exercise in statistics to apply knowledge of the binomial distribution in practical scenarios.
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