# Chapter 7 Appendix. Inference for Distributions with Excel, JMP, Minitab, SPSS, CrunchIt!, R, and TI-83/-84 Calculators

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1 Chapter 7 Appendix Inference for Distributions with Excel, JMP, Minitab, SPSS, CrunchIt!, R, and TI-83/-84 Calculators Inference for the Mean of a Population Excel t Confidence Interval for Mean Confidence intervals are available only with the Analysis Toolpak add-in, and only with raw data. 1. Data Analysis Descriptive Statistics 2. In the Input Range section, enter or select the range of data. 3. Check the box for Confidence Level for Mean and enter desired confidence level. t Test for Population Mean Excel does not provide a dedicated statistical routine for testing the mean of a population. Matched Pairs t Test 1. Data Analysis T Test: Paired Two-Sample for Means 2. Select or enter the range of cells for the first variable the first observation from each pair. 3. Select or enter the range of cells for the second variable the second observation from each pair. 4. Enter a hypothesized mean difference, usually Click OK. For more help and examples, see the Excel Video Technology Manuals on One-Sample Mean Inference: t - summarized data, One-Sample Mean Inference: t - with data, and Paired Samples Inference. t Confidence Interval for Mean 1. Analyze Distribution 2. Select a numeric column or columns of interest and click Cast into the Y role ; click OK. 3. Confidence intervals are shown in the summary statistics section as Lower and Upper 95% Mean. 4. To change the confidence level, select the red triangle next to the variable name Confidence Interval. This allows 90%, 95%, and 99%, or click Other and enter a different confidence level. t Test for Population Mean 1. Analyze Distribution 2. Select a numeric column and click Y, Columns to enter this variable in the Y role. 3. Select the red triangle and click Test Mean. 4. Enter the hypothesized value of the mean. 5. Click OK. TA7-1

2 TA7-2 CHAPTER 7 Appendix Matched Pairs t Test 1. Analyze Matched Pairs 2. Select the two numeric columns with paired data and click Y, Paired Response to enter both variables in the Y role. 3. Click OK. For more help and examples, see the JMP Video Technology Manuals on One Mean Test - t Test - summarized data, One Mean Test - t Test - with data, One-Sample Mean Inference: t - with data, One-Sample Mean Inference: t - summarized data, and Paired Samples Inference. Minitab t Confidence Interval and Tests for One-Sample Mean Confidence intervals and tests are done from the same dialog box regardless of whether you have raw data (in a column) or only summary statistics. 1. Stat Basic Statistics One-Sample t 2. Change the drop-down at the top to reflect whether you have summary statistics or raw data in a column. 3. For raw data, highlight and select the column name into the box. 4. For summary statistics, enter the sample size (n), sample mean (x), and standard deviation (s). 5. The defaults are 95% confidence and a not equal alternate (two-sided confidence interval). To change either of these, click Options, change the value, then click OK. 6. For the confidence interval, click OK. 7. For a hypothesis test, check the box and enter the value of m 0, then click OK. Matched Pairs t Test and Confidence Interval Output here includes the test statistic for Group 1 Group 2, as well as the confidence interval for the mean difference. Paired data must be in two separate columns. 1. Stat Basic Statistics One-Sample t 2. Change the drop-down at the top to reflect whether you have summary statistics or raw data in a column. 3. For raw data, highlight and select the column name into the box 4. For summary statistics, enter the sample size (n), sample mean (x), and standard deviation (s). 5. The defaults are 95% confidence and a not equal alternate (two-sided confidence interval). To change either of these, click Options, change the value, then click OK. 6. Click OK to find the results. For summary statistics, enter the sample size (n), sample mean (x), and standard deviation (s). For more help and examples, see the Minitab Video Technology Manuals on One- Sample Mean Inference: t - with data, One-Sample Mean Inference: t - summarized data, and Paired Samples Inference.

3 CHAPTER 7 Appendix TA7-3 Confidence Interval for Mean 1. Analyze Descriptive Statistics Explore 2. Select the column of interest and press the arrow to enter the column into the Dependent List. 3. Click Statistics to set options, including confidence level. 4. Click OK. Test for Population Mean 1. Analyze Compare Means One-Sample T Test 2. Select the column of interest and press the arrow to enter the column into the Test Variable(s) section. 3. Enter the hypothesized mean in the Test Value section. 4. Click OK. The Confidence Interval for the Difference in the output is for the difference m m 0. Matched Pairs t Test and Confidence Interval Output here includes the test statistic for Group 1 Group 2, as well as the confidence interval for the mean difference. Paired data must be in two separate columns. 1. Analyze Compare Means Paired-Sample T Test 2. Select the two columns of interest (paired responses) and press the arrow to enter the columns in to the Paired Variable section. If you want to change the confidence level, click Options and enter the desired value. 3. Click OK. For more help and examples, see the SPSS Video Technology Manuals on One-Sample Mean Inference: t - with data and Paired Samples Inference. Both confidence intervals and hypothesis tests are done through the Statistics t One-Sample dialog, 1. For raw data in a column, click the Columns tab; otherwise, click Summarized. 2. For raw data, select the column of interest. 3. For summarized data, enter the sample size (n), observed sample mean, and sample standard deviation. 4. Select the Confidence Interval tab and enter the desired confidence level. 5. Select the Hypothesis Test tab. Enter the hypothesized mean value and type of alternate hypothesis. 6. Click Calculate. Matched Pairs 1. Statistics t Paired 2. Select the first and second variable. 3. Select the Hypothesis Test tab or Confidence Interval tab. 4. For a test, enter the mean difference under the null hypothesis and type of alternate hypothesis. For an interval, enter the desired confidence level. 5. Click Calculate. For more help and examples, see the Crunchit! Help Video on One Sample Z and T Tests.

4 TA7-4 CHAPTER 7 Appendix TI-83/-84 Confidence Interval for Mean 1. Press STAT to select TEST. 2. Select 8:TInterval. 3. Select Data (you have entered the actual sample data in a list) or Stats. 4. For raw data, enter L1 (or whichever list has your data) as the data location and the confidence level. 5. For summarized data (you have Stats), enter the sample mean (x), the sample standard deviation (s), the sample size (n), and the confidence level. 6. Select Calculate. Test for Population Mean 1. Press STAT to select TEST. 2. Select 2:T-test. 3. Select Data (you have entered the actual sample data in a list) or Stats. 4. Enter the value of the mean under the null hypothesis. 5. For raw data, enter L1 (or whichever list has your data) as the data location. 6. For summarized data (you have Stats), enter the sample mean, sample standard deviation, and sample size. 7. Select the desired type of alternative hypothesis. 8. Select Calculate. Matched Pairs t Test 1. Enter the data in L1 and L2. 2. Move to the top of L3 and enter L1 L2; this will calculate difference scores for each row (press 2nd 1 2nd 2 to enter the computation). 3. Press STAT to select TEST. 4. Select 2:T-test. 5. Select Data (or Stats to enter summary statistics for the differences), enter L3 as the data location, and select alternative hypothesis. 6. Select Calculate. For more help and examples, see the TI Video Technology Manuals on One-Sample Mean Inference: t - with data, One-Sample Mean Inference: t - summarized data, and Paired Samples Inference. Inference for One Mean Both confidence intervals and hypothesis tests are done through the t.test command > t.test(var, alternative= two.sided, mu=15, conf.level=.95,data=dataframe) where var is the name of the variable that is part of the dataframe data set; possible alternatives are two.sided, less, or greater, If the mu = portion is omitted, a test against a mean of 0 is computed by default, but this allows computation of just the confidence interval.

5 CHAPTER 7 Appendix TA7-5 Matched Pairs t Test Both confidence intervals and hypothesis tests are done through the t.test command note the addition of Paired-T in the command > t.test(x,y,alternative= two.sided,paired=t,conf.level= 0.95,data=mydat) For more help and examples, see the R Video Technology Manuals on Inference for a Population Mean Based on t Using Raw Data, Significance Test for a Population Mean Based on t Using Summarized Data, and Paired Samples Inference. Comparing Two Means Excel 1. Data Analysis t test: Two-Sample Assuming Equal Variances or t test: Two-Sample Assuming Unequal Variances 2. Select or enter the range of cells for the first variable. 3. Select or enter the range of cells for the second variable. 4. Enter a hypothesized mean difference, usually Click OK. Excel does not automatically calculate the confidence interval for the difference in means. For more help and examples, see the Excel Video Technology Manuals for Two-Sample Mean Inference : t - summarized data and Two-Sample Mean Inference: t - with data. This procedure requires that all response variables values be in one column and a sample identifier (factor) in a second column. 1. Analyze Fit Y by X 2. Select the numeric response column and click Y, Response to enter this variable in the Y role. 3. Select the categorical factor and click X, Factor to enter this variable in the X role. 4. Click OK. 5. Click the red triangle and select Means/ANOVA/Pooled t for a t test assuming equal variances, or t test for a test assuming unequal variances. JMP does not calculate and display the confidence interval for the difference in means, but it does give the standard error of the difference and degrees of freedom in its results. For more help and examples, see the JMP Video Technology Manual for One-Sample Mean Inference: t - with data.

6 TA7-6 CHAPTER 7 Appendix Minitab Stat Basic Statistics Two-Sample t There are three ways to enter the data: If the data for the two samples are in two separate columns, then choose Each sample is in its own column and click in the two columns of data. If the data for the two samples are in one column with a group label (sample ID) in second column, choose Both samples are in one column and click in the samples column and sample IDs column. If you know the values of the sample means and sample standard deviations, you can choose the Summarized data option and input the sample sizes, sample means, and sample standard deviations in the boxes. The default is not to assume equal population variances. If you wish to assume equal population variances, select Options, and then check the box for Assume equal variances. If you wish to change the level of confidence (from the default of 95%) or the form of the alternate hypothesis (the default is not equal ), click Options and input your desired values. Minitab displays a confidence interval that corresponds to the alternate hypothesis with the test results. For more help and examples, see the Minitab Video Technology Manuals on Two Sample Mean Inference: t - with data and Two Sample Mean Inference: t - summarized data, and Paired Samples Inference. Comparing Two Means with Data 1. Analyze Compare Means Independent-Samples T Test 2. There are two ways to enter data. If the two samples are in separate columns, select the two columns of interest and press the arrow to enter the columns in to the Test Variables section. 3. If you have one column of data and a numeric group (sample) identifier, enter the data variable name into the Test Variables section and the grouping variable into the Grouping Variable box. You will then have to click Define Groups and supply the labels for Sample 1 and Sample The default is to provide the test statistic, P-value, and a 95% confidence interval. For a different confidence level, click Options and change to the level you want. 5. Click OK. Comparing Two Means with Summary Statistics (requires Python Plug-in) 1. Analyze Compare Means Summary Independent-Samples T Test 2. Enter the summary statistics for each sample and the confidence level. 3. Click OK. For more help and examples, see the SPSS Video Technology Manuals for Two-Sample Mean Inference: t - with data.

7 CHAPTER 7 Appendix TA Statistics t Two-sample 2. Select either Columns (for data in separate columns), Grouped (for data in one column, and a group ID in another column), or Summarized (to enter summary statistics). 3. Enter in the columns or values necessary. 4. Select Pooled Variance to perform a test assuming equal population variances. 5. Select the Hypothesis Test tab. 6. Enter the mean difference under the null hypothesis. 7. Select the desired type of alternative hypothesis. 8. Click Calculate. For more help and examples, see Crunchit! Help Video for Two-Sample Z and T Tests. TI-83/ Enter the data in L1 and L2. 2. Press STAT to select TEST. 3. Select 4:2-SampTTest or 0:2-SampTInt. 4. Select Data (or Stats to enter summary statistics) and enter L1 and L2 as the data location. 5. For the test, enter the form of the alternate hypothesis; for the interval, enter the confidence level. 6. For Pooled, No is typical (Yes assumes equal variances). 7. Select Calculate. For more help and examples, see the TI-83/-84 Video Technology Manuals for Two- Sample Mean Inference: t - with data and Two-Sample Mean Inference: t - summarized data. The R command for a test and confidence interval is the same as for the paired test, but omitting the paired=t part. > t.test(x,y,alternative= two.sided,conf.level= 0.95,data=mydat) For more help and examples, see the R Video Technology Manuals on Two-Sample Mean Inference with Raw Data and Two-Sample Mean Inference with Summarized Data. Additional Topics on Inference Excel Power (One-Sample t ) Automated power calculations are not available in Excel. The Normal distribution can be used to compute the approximate power. Accordingly, you can use Excel s NORMSDIST function to compute probabilities from the Normal distribution. The sign test is not available in Excel. Automated power calculations are not available in Excel.

8 TA7-8 CHAPTER 7 Appendix Power (One-Sample t ) 1. DOE Sample Size and Power One-Sample Mean (if you do not have a DOE menu, enter the JMP preferences, select Menu, and check the box for Design of Experiments ). 2. Enter a value for alpha and the population standard deviation. 3. Supply two values in the table and Continue to calculate the third. 4. Select Animation Script to view an interactive visualization of power. 1. Analyze Matched Pairs 2. Select the two numeric columns with paired data and click Y, Paired Response to enter both variables in the Y role. 3. Click OK. 4. Click the red triangle and select. 1. DOE Sample Size and Power Two-Sample Means (if you do not have a DOE menu, enter the JMP preferences, select Menu, and check the box for Design of Experiments ). 2. Enter a value for alpha and the population standard deviation. 3. Supply two values in the table and Continue to calculate the third. Minitab Power (One-Sample t ) Stat Power and Sample Size One-Sample t This is nearly identical to finding the power of a one-sample z test discussed in Chapter 6. The only difference is that, in the Standard deviation box, you need to enter an estimate of the population standard deviation (s). For a matched pairs study, enter the estimated standard deviation of the differences between the pairs. 1. Compute the differences. At the MTB> prompt (enable this by clicking in the Session window, then clicking Edit Enable Commands), let Cz = Cx Cy where Cz is an empty column to receive the differences, and Cx and Cy are the data columns. 2. Stat Nonparametrics 1-Sample Sign 3. Click in the column containing the differences into the box. 4. Select Test Median and enter a value to test (usually 0). Stat Power and Sample Size Two-Sample t Note: This routine is essentially identical to the routine for finding the power of a one-sample t test. This routine assumes: The two sample sizes (n1 and n2) are equal enter only one The standard deviations of the two populations are equal

9 CHAPTER 7 Appendix TA7-9 Power (One-Sample t ) SPSS does not have dedicated routines for calculating power. 1. Analyze Nonparametric Tests Legacy Dialogs Two Related Samples 2. Select the outcome variables of interest and press the arrow to enter the columns in to the Test Variable(s) section. 3. In the Test type box, check Sign. 4. Click OK. Power (One-Sample t) To determine power: 1. Statistics Power Analysis Calculate Power 2. Enter in values for alpha, the size of the effect, the population standard deviation, and the sample size. 3. Select the type of alternative hypothesis. 4. Click Calculate. To determine sample size: 1. Statistics Power Analysis Calculate Sample Size 2. Enter values for alpha, the size of the effect, the population standard deviation, and the desired power. 3. Select the type of alternative hypothesis. 4. Click Calculate. 1. Statistics Non-parametrics 2. Select the first and second variable. 3. Enter the difference under the null hypothesis. 4. Select the desired type of alternative hypothesis. 5. Click Calculate. Power for two-sample t tests is not available in CrunchIt. TI-83/-84 There is no dedicated routine for calculating power on the TI-83.

10 TA7-10 CHAPTER 7 Appendix Power (One-Sample t ) Enter any three of the four parameters (sample size (n), difference to detect (d), significance level, or power) and the fourth (initially set to NULL) is calculated. The example shown below computes power. Type is the type of analysis you want to do (here, a choice of one-sample or paired) >power.t.test(n=20,d=5,sig.level=0.05,power=null, type= one.sample,sd=5) There is no dedicated routine for calculating the sign test in R. Replace one.sample with two.sample in the power command given above.

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