The height of Iowa corn stalks (in cm) have a N(μ1,σ1) distribution, while the height of Nebraska corn stalks have a N(μ2,σ2) distribution. It is known that σ1 ̸= σ2. A random sample of corn stalks from Iowa and Nebraska yielded the following summary statistics. Iowa: n1 =15 x ̄1 =155 s1 =16 Nebraska: n2 =17 x ̄2 =145 s2 =10 Suppose we wish to test H0 : μ1 = μ2 versus Ha : μ1 doens't equal μ2 at the α = 0.10 significance level. What is the value of the test statistic (TS) and critical value (CV )? 17. In reference to question (16), which of the following is/are true? (A) The p − value ∈ (0.02, 0.025) (B) We have evidence that μ1 = μ2 (C) There is a significant difference between μ1 and μ2 Answer choices: A) and (C) (B) and (C) (B) Only (C) Only (A) Only (A) and (B
16. The height of Iowa corn stalks (in cm) have a N(μ1,σ1) distribution, while the height of Nebraska corn stalks have a N(μ2,σ2) distribution. It is known that σ1 ̸= σ2. A random sample of corn stalks from Iowa and Nebraska yielded the following summary statistics.
Iowa: n1 =15 x ̄1 =155 s1 =16
Nebraska: n2 =17 x ̄2 =145 s2 =10
Suppose we wish to test H0 : μ1 = μ2 versus Ha : μ1 doens't equal μ2 at the α = 0.10 significance level. What is the value of the test statistic (TS) and critical value (CV )?
17. In reference to question (16), which of the following is/are true?
(A) The p − value ∈ (0.02, 0.025)
(B) We have evidence that μ1 = μ2
(C) There is a significant difference between μ1 and μ2
Answer choices:
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