Compare parametric and non-parametric statistics: NON-PARAMETRIC: Q-test: H0 = There is no outlier in the data set. Confidence interval: Data set sorted Q H1 = There is one outlier in the data set. Data set sorted 30.1 30.1 0.351 30.1 N= 8 32.56 32.56 alpha= 0.05 32.56 "<30,1;35,14>" 33.33 33.33 range= 7 33.33 34.1 34.1 N= 8 34.1 34.45 34.45 Qcrit= 0.526 34.45 35.12 35.12 35.12 35.14 35.14 "The calculated value 0,351 is smaller than the critical value 0,526." 35.14 37.1 37.1 0.280 "Therefore, the null hypothesis is accepted, no outlier present." 37.1 PARAMETRIC: Grubb´s test: H0 = There is no outlier in the data set. Data set H1 = There is one outlier in the data set. 30.1 Confidence interval - Student: 32.56 Max value= 37.1 T (max)= 1.500787589 33.33 Min value= 30.1 T (min)= 1.874477671 Data set 34.1 Mean= 33.99 critical= 2.1266 30.1 34.45 St. dev.= 2.073911074 32.56 N= 8 s.e.m.= 0.73 35.12 "Both calculated values are lower than the critical value 2,1266." 33.33 Mean= 33.99 L1= 32.25 35.14 "Therefore, the null hypothesis is accepted, there is no outlier." 34.1 St. dev.= 2.07 L2= 35.72 37.1 34.45 35.12 t= 2.36 "<32,25;35,72>" 35.14 alpha= 0.05 37.1 CONCLUSION: Non-parametric tests are more suitable as there is a small sample of data and it is not normally distributed.