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There are many possible reasons. Here are some of the more common ones:

The underlying relationship is not be linear.

The regression has very poor predictive power (coefficient of regression close to zero).

The errors are not independent, identical, normally distributed.

Outliers distorting regression.

Calculation error.

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Q: Why are your predictions inaccurate using a linear regression model?
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How is linear regression used?

Linear regression can be used in statistics in order to create a model out a dependable scalar value and an explanatory variable. Linear regression has applications in finance, economics and environmental science.


What is the difference between simple and multiple linear regression?

I want to develop a regression model for predicting YardsAllowed as a function of Takeaways, and I need to explain the statistical signifance of the model.


What is true about the y-intercept in the linear regression model?

The value depends on the slope of the line.


What is the purpose of a residual analysis in simple linear regression?

One of the main reasons for doing so is to check that the assumptions of the errors being independent and identically distributed is true. If that is not the case then the simple linear regression is not an appropriate model.


What is the normal probability plot of residuals?

When you use linear regression to model the data, there will typically be some amount of error between the predicted value as calculated from your model, and each data point. These differences are called "residuals". If those residuals appear to be essentially random noise (i.e. they resemble a normal (a.k.a. "Gaussian") distribution), then that offers support that your linear model is a good one for the data. However, if your errors are not normally distributed, then they are likely correlated in some way which indicates that your model is not adequately taking into consideration some factor in your data. It could mean that your data is non-linear and that linear regression is not the appropriate modeling technique.

Related questions

How is linear regression used?

Linear regression can be used in statistics in order to create a model out a dependable scalar value and an explanatory variable. Linear regression has applications in finance, economics and environmental science.


What is the difference between simple and multiple linear regression?

I want to develop a regression model for predicting YardsAllowed as a function of Takeaways, and I need to explain the statistical signifance of the model.


Where ridge regression is used?

Ridge regression is used in linear regression to deal with multicollinearity. It reduces the MSE of the model in exchange for introducing some bias.


What is true about the y-intercept in the linear regression model?

The value depends on the slope of the line.


What is the difference between the logistic regression and regular regression?

in general regression model the dependent variable is continuous and independent variable is discrete type. in genral regression model the variables are linearly related. in logistic regression model the response varaible must be categorical type. the relation ship between the response and explonatory variables is non-linear.


Is it true that the y-intercept in the linear regression model is always 0?

It could be any value


What is the purpose of a residual analysis in simple linear regression?

One of the main reasons for doing so is to check that the assumptions of the errors being independent and identically distributed is true. If that is not the case then the simple linear regression is not an appropriate model.


which characteristics of a data set makes a linear regression model unreasonable?

A correlation coefficient close to 0 makes a linear regression model unreasonable. Because If the correlation between the two variable is close to zero, we can not expect one variable explaining the variation in other variable.


What has the author George Portides written?

George Portides has written: 'Robust regression with application to generalized linear model'


What has the author O A Sankoh written?

O. A. Sankoh has written: 'Influential observations in the linear regression model and Trenkler's iteration estimator' -- subject(s): Regression analysis, Estimation theory


What are some of the advantages and disadvantages of making forecasts using regression methods?

+ Linear regression is a simple statistical process and so is easy to carry out. + Some non-linear relationships can be converted to linear relationships using simple transformations. - The error structure may not be suitable for regression (independent, identically distributed). - The regression model used may not be appropriate or an important variable may have been omitted. - The residual error may be too large.


What can you conclude if the global test of regression does not reject the null hypothesis?

You can conclude that there is not enough evidence to reject the null hypothesis. Or that your model was incorrectly specified. Consider the exact equation y = x2. A regression of y against x (for -a < x < a) will give a regression coefficient of 0. Not because there is no relationship between y and x but because the relationship is not linear: the model is wrong! Do a regression of y against x2 and you will get a perfect regression!