It has been said in Seattle, Washington that at least 50% of the days are rainy.  A researcher wanted to prove this statement. Null Hypothesis

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It has been said in Seattle, Washington that at least 50% of the days are rainy.  A researcher wanted to prove this statement.

Null Hypothesis:?

The image contains a repeated mathematical hypothesis written in symbolic form, which likely represents an alternative hypothesis used in statistical analysis. Here is the transcription:

\( H_a: M_{rain} < 50\% \)

This hypothesis is repeated four times.

**Explanation:**

- \( H_a \): This denotes the alternative hypothesis, a statement used in hypothesis testing that suggests there is a statistically significant effect.
- \( M_{rain} \): This symbol likely represents a parameter of interest related to rainfall. It could be the mean or median amount of rainfall.
- \( < 50\% \): This indicates that the parameter \( M_{rain} \) is hypothesized to be less than 50%.

In educational settings, hypotheses like this are tested using statistical data to determine whether there is enough evidence to support the claim that the mean or median rainfall is less than fifty percent.
Transcribed Image Text:The image contains a repeated mathematical hypothesis written in symbolic form, which likely represents an alternative hypothesis used in statistical analysis. Here is the transcription: \( H_a: M_{rain} < 50\% \) This hypothesis is repeated four times. **Explanation:** - \( H_a \): This denotes the alternative hypothesis, a statement used in hypothesis testing that suggests there is a statistically significant effect. - \( M_{rain} \): This symbol likely represents a parameter of interest related to rainfall. It could be the mean or median amount of rainfall. - \( < 50\% \): This indicates that the parameter \( M_{rain} \) is hypothesized to be less than 50%. In educational settings, hypotheses like this are tested using statistical data to determine whether there is enough evidence to support the claim that the mean or median rainfall is less than fifty percent.
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