Analysis of Variance (ANOVA)

Analysis of Variance (ANOVA)

Analysis of variance (ANOVA) is a statistical technique that is used to check if the means of two or more groups are significantly different from each other. ANOVA checks the impact of one or more factors by comparing the means of different samples. The ANOVA test is the initial step in analyzing factors that affect a given data set. Once the test is finished, an analyst performs additional testing on the methodical factors that measurably contribute to the data set's inconsistency. The analyst utilizes the ANOVA test results in an f-test to generate additional data that aligns with the proposed regression models.

The ANOVA test allows a comparison of more than two groups at the same time to determine whether a relationship exists between them. The result of the ANOVA formula, the F statistic (also called the F-ratio), allows for the analysis of multiple groups of data to determine the variability between samples and within samples. If no real difference exists between the tested groups, which is called the null hypothesis, the result of the ANOVA's F-ratio statistic will be close to 1. The distribution of all possible values of the F statistic is the F-distribution. This is actually a group of distribution functions, with two characteristic numbers, called the numerator degrees of freedom and the denominator degrees of freedom.

This course helps in :

Knowing the basics of Analysis of Variance

Gaining In depth knowledge of Analysis of Variance

Understanding One way Analysis of Variance having equal values in each sample and unequal values

Solution of Two way Analysis of Variance without Replication

Understanding the Complexity of Two way Analysis of Variance with Replication

One Way & Two Way Anova

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What you will learn

• Methodology of Analysis of Variance (ANOVA)
• Difference between One Way Analysis of Variance & Two Way Analaysis of Variance
• Testing of Hypothesis using ANOVA

Rating: 3.66667

Level: All Levels

Duration: 2 hours

Instructor: Dr.Himanshu Saxena