A store owner wanted to determine if more than 5% of customers made a purchase after he sent out a text. He sent out 300 texts to 300 randomly selected customers. Out of those 300, 17 made purchases. Is this evidence that if he sent out texts to all of his customers more than 5% would make purchases? What is the appropriate null and alternative hypothesis? O Ho: p = 0.05 Ha: p > 0.05 O Ho: phat = 0.05 Ha: phat > 0.05 O Ho: p = 0.056 Ha: p > 0.056 O Ho: mu = 0.05 Ha: mu > 0.05

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**Scenario: Testing Customer Purchase Behavior After Receiving Texts**

A store owner wanted to determine if more than 5% of customers made a purchase after receiving a text. He sent out 300 texts to 300 randomly selected customers. Out of these 300, 17 made purchases. Is this evidence that if he sent out texts to all of his customers more than 5% would make purchases? What is the appropriate null and alternative hypothesis?

**Hypothesis Options:**

- **Option 1:** \( H_0: p = 0.05 \) and \( H_a: p > 0.05 \)
- **Option 2:** \( H_0: \text{phat} = 0.05 \) and \( H_a: \text{phat} > 0.05 \)
- **Option 3:** \( H_0: p = 0.056 \) and \( H_a: p > 0.056 \)
- **Option 4:** \( H_0: \mu = 0.05 \) and \( H_a: \mu > 0.05 \)

Select the most appropriate hypothesis for the given scenario.
Transcribed Image Text:**Scenario: Testing Customer Purchase Behavior After Receiving Texts** A store owner wanted to determine if more than 5% of customers made a purchase after receiving a text. He sent out 300 texts to 300 randomly selected customers. Out of these 300, 17 made purchases. Is this evidence that if he sent out texts to all of his customers more than 5% would make purchases? What is the appropriate null and alternative hypothesis? **Hypothesis Options:** - **Option 1:** \( H_0: p = 0.05 \) and \( H_a: p > 0.05 \) - **Option 2:** \( H_0: \text{phat} = 0.05 \) and \( H_a: \text{phat} > 0.05 \) - **Option 3:** \( H_0: p = 0.056 \) and \( H_a: p > 0.056 \) - **Option 4:** \( H_0: \mu = 0.05 \) and \( H_a: \mu > 0.05 \) Select the most appropriate hypothesis for the given scenario.
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