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c) Is the F-value significant? State your conclusions. d) Next, re-analyze the data as a Randomized Complete Block Design (RC1) An experiment was designed to evaluate a variety of white clover planted at different seeding rates on mean yield (tons/acf) Using the results from the RCBD analysis, construct a table showing a set of linear contrast comparisons (LCCs) involving

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C).   An F statistic is a value you get when you run an ANOVA test or a regression analysis to find out if the means between two populations are significantly different.An F test will tell you if a group of variables are jointly significant.We can use the F statistic when deciding to support or reject the null hypothesis. In our F test results, we will  have both an F value and an F critical value.The value you calculate from your data is called the F value . if your calculated F value in a test is larger than your F statistic, you can reject the null hypothesis.The F statistic must be used in combination with the p value when you are deciding if your overall results are significant.

F value = variance of the group means (Mean Square Between) / mean of the within group variances (Mean Squared Error)

The F value in one way ANOVA is a tool to help you answer the question “Is the variance between the means of two populations significantly different.

The F value should always be used along with the p value in deciding whether your results are significant enough to reject the null hypothesis. If you get a large f value (one that is bigger than the F critical value found in a table), it means something is significant, while a small p value means all your results are significant.

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