does anyone know how to calculate the standard error? statistics homework
b) Use the information below to conduct a z-test using p=.05 as your alpha level. Make sure you complete all 5 steps and show your work/answers for each step. Sample Population Mean = 3.13 Mean = 3.02 SD = 0.53 SD = 0.54 n = 86
I have no idea what I am doing
Are these two samples?
yes one is samplee and one is population its supposed to be on the other side
the standard error of the mean is calculated as sample standard deviation divided by the square root of the sample size:\[\frac{ s }{ \sqrt{n} }\]
The "5 steps" are some reference to steps in your class or text, and can vary from class to class or author to author. so it's hard to fully answer "conduct a z-test"
Typically you would set-up hypotheses (step 1) Null hypothesis H0: mean = 3.02 versus Alternativ hypothesis H1: mean does not equal 3.02
Step 2: calculate test statistic\[z=\frac{ 3.13-3.02 }{ 0.53/\sqrt{86} }=1.936\]
Step 3: compare that z-value to a table or use a calculator to calculate a p=value p = .0528833487
Step 4: Make a decision to reject/fail to reject null hypothesis Since the calculated p=value is greater than .05 we fail to reject the null hypothesis
Step 5: Draw statistical conclusion We are unable to conclude based o this sample that the population mean is other than 3.02
Does any of this sound familiar from class?
Step 1) State the hypothesis Population 1: individuals who are attending college Population 2: individuals in general (that is, people who are not attending college) Null Hypothesis: Individuals attending college have the same cooperation as individuals in general μ1 = μ2 Alternative (research) Hypothesis: When measured on their cooperation with police, individuals who are attending college (population1) score differently from individuals in general (population 2) μ1 > μ2 Step 2) Calculate the standard error Step 3) Determine critical value Step 4) Conduct hypothesis test Step 5) Make a decision about rejecting/failing to reject the hypothesis
around there yes
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