How Can Solving Linear Estimation Problems Serve as a Learning Tool?

In summary, the problem has been solved and the original post with the statement of the problem could have been kept. It is suggested to provide hints on how the problem was solved to help other users in similar situations. The thread serves as a reminder for what not to do when solving problems.
  • #1
_joey
44
0
Problem is solved. :)
 
Last edited:
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  • #2
good! though you could have kept the original post with the statement of the problem :)

Actually, the best you could do in these cases is to append a couple of lines giving few hints on how you solved the problem: it might be useful to other users having a similar problem.

Consider that there might be several users that subscribe to your thread because they "silently" find it interesting and they wait that someone else competent answers.

Now this thread, at its present state, is totally useless and no one would mind if it was deleted.
 
  • #3
The thread is not useless. It's a remainder for those what _not_ to do once they solve their problems themselves. :)
 

Related to How Can Solving Linear Estimation Problems Serve as a Learning Tool?

1. What is a linear estimation problem?

A linear estimation problem is a type of mathematical problem that involves estimating the value of a dependent variable based on one or more independent variables that have a linear relationship with it. This is typically done using linear regression techniques.

2. How is a linear estimation problem solved?

A linear estimation problem is typically solved using linear regression techniques, such as least squares regression, where the best-fit line is determined by minimizing the sum of the squared differences between the actual data points and the predicted values.

3. What are some common applications of linear estimation?

Linear estimation is commonly used in various fields such as economics, finance, engineering, and social sciences to analyze and predict the relationships between different variables. It is also used in machine learning and artificial intelligence algorithms for predictive modeling.

4. What are the assumptions made in linear estimation?

The most common assumptions made in linear estimation are that the relationship between the variables is linear, the errors are normally distributed, and there is no perfect multicollinearity between the independent variables. It is also assumed that the errors are independent and have constant variance.

5. What are the limitations of linear estimation?

Linear estimation assumes a linear relationship between the variables, which may not always be the case in real-world situations. It also assumes that the errors are normally distributed, which may not hold true for all datasets. Additionally, linear estimation can be sensitive to outliers and may not perform well with non-linear relationships between variables.

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