-3 Discussion: One-Way ANOVA . Define the null and alternative hypothesis in mathematical terms and in words. Null hypothesis: Hy: pl =p2 = p3. The null hypothesis is that the average of the means are the same or equal. Alternative hypothesis: Ha: pl = p2 # p3. The alternative hypothesis is that all the means are not the same or not equal. . Report the level of significance. The level of significance iz 5% or 0.05. . Include the test statistic and the P-value. See Step 2 in the Python script. Test Statistic: 35.07 P-Value: 0.0 . Provide vour conclusion and interpretation of the test. Should the null hypothesis be rejected? Why or why not? Since the P-Value at 0.0 1z less than the level of significance at 0.05, the null hypothesis should be rejected. This tells us that the results are statistically significant. . Does a side-by-side boxplot of the 10-vear returns of ETTs from the three sectors confirm vour conclusion of the hypothesis test? Why or why not? See Step 3 in the Pvthon script. The =side-by-side boxplots of the 10-year returns of ETFs from the three sectors does confirm my conclusion of the hypothesis test. The boxplots reflect that all three sectors have a different mean return. The boxplots all reflect different ranges for each as well