Mathematics, 14.03.2020 00:19 hollis79
Suppose we have a set of paired data, and let LaTeX: \text{d = }x_{after}-x_{before}d = x−xo. The null hypothesis is LaTeX: H_0H0 : LaTeX: \mu_d=0=0, the alternative hypothesis is LaTeX: H_aH : LaTeX: \mu_d\ne0≠0, and the population standard deviation LaTeX: \sigma is not known. Jordan collects a sample of size LaTeX: n=9=9 and computes LaTeX: \overline{d}=2.2⎯⎯⎯=2.2 and LaTeX: s_d=3.3=3.3.a) What is the value of the test statistic?
b) The probability of obtaining a test statistic greater than Jordan's test statistic is 0.0403. Use this probability to determine the P-value for Jordan's hypothesis test. (Round to three decimal places.)
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Mathematics, 21.06.2019 15:10, marqueen1
Drag each sequence of transformations to the correct location on the table. classify the sequences of transformations based on whether or not they prove the congruency of the shapes by mapping shape i onto shape ii. plz i'll rate u 5 stars need this done for a mastery test
Answers: 1
Suppose we have a set of paired data, and let LaTeX: \text{d = }x_{after}-x_{before}d = x−xo. The nu...
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