Business Studies, asked by piyushagra532, 10 months ago

What coefficient of determination (r squared) is considered acceptable in regression analysis for market research?

Answers

Answered by AfreenMohammedi
0

Answer:

Simply put, R is the correlation between the predicted values and the observed values of Y. R square is the square of this coefficient and indicates the percentage of variation explained by your regression line out of the total variation. This value tends to increase as you include additional predictors in the model. Thus, one can artificially get higher R square by increasing the number of Xs in the model. To penalize this effect, adjusted R square is used. When you compare models with their complexity, you should then rely on Adj R square. Predicted R square is another measure which addresses the issue of overfitting the data and explain the prediction power for future observations.

Answered by Sahil3459
0

Answer:

R-squared (or R2), also known as the coefficient of determination, is a statistic that evaluates a model's capacity to forecast or explain a result in a linear regression situation.

Explanation:

What is the Determination Coefficient?

When forecasting the result of an event, the coefficient of determination is a statistical measurement that looks at how variations in one variable may be explained by differences in a second variable. In other words, the R-squared (or R2) coefficient, which is more frequently used to refer to the strength of a linear relationship between two variables, is a crucial tool for researchers when undertaking trend analysis. The statistical analysis of data model lies at the core of the intricate concept known as the coefficient of determination. When describing how much of a component's variability may be attributed to how that element interacts with other factors, the coefficient of determination is utilised. A score of 1.0 indicates a perfect fit, making it a very dependable model for future forecasts, whereas a value of 0.0 would suggest that the model completely fails to model the data. This measure is given as a value between 0.0 and 1.0.

Thus, the coefficient is sometimes referred to as the "goodness of fit" and is commonly abbreviated as R-squared (or R2).

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