Use the below information to answer the following question(s). A company wishes to test whether the proportion of female managers is the same as the proportion of male managers.The following table provides data for a sample of employees. -Formulate the null and the alternative hypotheses to determine if the proportion of female managers is the same as the proportion of male managers. A)H₀: π_females - π_males ≠ 0 H₁: π_females - π_males = 0 B)H₀: π_females - π_males ≤ 0 H₁: π_females - π_males 0 C)H₀: π_females - π_males = 0 H₁: π_females - π_males ≠ 0 D)H₀: π_females - π_males ≥ 0 H₁: π_females - π_males

Question

Use the below information to answer the following question(s). A company wishes to test whether the proportion of female managers is the same as the proportion of male managers.The following table provides data for a sample of employees. -Formulate the null and the alternative hypotheses to determine if the proportion of female managers is the same as the proportion of male managers. A)H₀: π_females - π_males ≠ 0 H₁: π_females - π_males = 0 B)H₀: π_females - π_males ≤ 0 H₁: π_females - π_males > 0 C)H₀: π_females - π_males = 0 H₁: π_females - π_males ≠ 0 D)H₀: π_females - π_males ≥ 0 H₁: π_females - π_males < 0

Quizplus · Accepted Answer

The null hypothesis (H0) typically states that there is no effect or no difference, so it should state that the proportion of female managers is the same as the proportion of male managers (π_females - π_males = 0). The alternative hypothesis (H1) is the opposite of the null, suggesting there is a difference (π_females - π_males ≠ 0).

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