1. In a test of H_0: mu = 100 against H_a: mu < > 100, the sample data yielded the test statistic z = -2.17. Find the p-value for the test. Here "<>" stands for "not equal".
(a) 0.03 (b) 0.485 (c) 0.015
2. In a test of H_0: mu = 100 against H_a: mu < 100, the sample data yielded the test statistic z = -2.17. Find the p-value for the test.
(a) 0.03 (b)0.485 (c)0.015
3. Specify the rejection region associated with the test of H_0: mu = 10, H_a: mu < 10 when alpha = 0.05, and n = 17 and sample is drawn from normal distribution.
i. Z < -1645
ii. t< -2.12
iii. t< -1.746
iv. Z< -1.96
From the given information,
By using calculator,
The required correct answers are,
Que. 1
a. 0.03
Que. 2
c. 0.015
Que. 3
iii. t< -1.746
Thank you.
In a test of H_0: mu = 100 against H_a: mu < 100, the sample data yielded the test statistic z=-2.17. Find the p-value for the test. 0.03 0.485 0.015
Specify the rejection region associated with the test of H_0: mu = 10, H_a: mu < 10 when alpha=0.05, and n=17 and sample is drawn from normal distribution. OZ<-1.96 Ot< 2.12 ot - 1.746 O Z < -1645
Answer all of the following parts of the question(s) (Part A) In a study regarding public opinion about ObamaCare, how many people (at a minimum) should be included in a sample to be 95% sure that the sample estimate is within three percentage points of the population proportion p? Group of answer choices (A) 1068 (B) 1067 (C) 752 (D) 33 (Part B) Specify the rejection region associated with the test of H_0: mu = 10, H_a: mu > 10...
how do you do the math to get this?? Question 28 1 In a test of H_0: mu - 100 against H_a: mu < > 100, the sample data yielded the test statistic z = -2.17. Find the p-value for the test. Here "<>" stands for "not equal". O 0.015 0.485 0.03
In a test of Upper H 0: mu=100 against Upper H Subscript a: mu not equals100, the sample data yielded the test statistic z=2.24. Find the Upper P-value for the test.
Consider the following hypothesis test: H_0: µ >= 80 H_a: µ < 80 A sample of size 100 provided a sample mean of 78.5. The population standard deviation is 12. a) Compute the value of the test statistic b) What is the associated p-value? c) Using α = 0.01, what is your conclusion? Enter either "reject" or "fail to reject" without the quotes for what to do with the null hypothesis.
In a test of H0:μ = 100 against Ha:μ ≠ 100, the sample data yielded the test statistic z = 2.07. Find the P-value for the test. P= (Round to four decimal places as needed.)
In a test of H0:μ = 100 against Ha:μ ≠ 100, the sample data yielded the test statistic z = 2.30. Find the P-value for the test. P = _______
Consider the following hypothesis test: H_0: µ <= 50 H_a: µ > 50 A sample of size 60 provided a sample mean of 51.8. The population standard deviation is 8. a) Compute the value of the test statistic, rounding all calculations to 2 decimal places. b) What is the associated p-value? c) Using α = 0.05, what is your conclusion? Enter either "reject" or "fail to reject" without the quotes for what to do with the null hypothesis.
In a test of Upper H 0H0: muμequals=100 against Upper H Subscript aHa: muμnot equals≠100, the sample data yielded the test statistic z equals 2.16z=2.16. Find the Upper PP-value for the test.