Question: Answers are given in blue. Please solve using ONLY EXCEL! Interpret the meaning of this confidence interval. Cheese the correct answer below. Since the confidence

Answers are given in blue. Please solve using ONLY EXCEL!

Answers are given in blue. Please solve using ONLY EXCEL! Interpret themeaning of this confidence interval. Cheese the correct answer below. Since theconfidence interval does not include 0, there is insufficient evidence that 61is not B, which indicates that there is not a relationship between

Interpret the meaning of this confidence interval. Cheese the correct answer below. Since the confidence interval does not include 0, there is insufficient evidence that 61 is not B, which indicates that there is not a relationship between x1 and v. V Since the confidence interval does not include 0, there is sufficient evidence that 61 is not B, which indicates that there is a relationship between :41 and v. Since the confidence interval includes 0, there is insufficient evidence that [31 is not B, which indicates that there is not a relationship between :41 and v. Since the confidence interval includes 0, there is sufficient evidence that 61 is not B, which indicates that there is a relationship between to and v. b) Construct a 95% confidence interval for the regression coefficient for H2 and interpret its meaning. The 95% confidence interval forthe true population coefficient B2 is 1 .123' to 0221'. (Round to three decimal places as needed.) Interpret the meaning of this confidence interval. Choose the correct answer below. '1 Since the confidence interval does not include 0, there is sufficient evidence that 62 is not 0, which indicates that there is a relationship between x2 and y. * Since the confidence interval includes 0, there is insufficient evidence that 32 is not 0, which indicates that there is not a relationship between x2 and y. Since the confidence interval includes B, there is sufficient evidence that ['32 is not B, which indicates that there is a relationship between x2 and v. Since the confidence interval does not include 0, there is insufficient evidence that B2 is not B, which indicates that there is not a relationship between x2 and y

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