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Here are 5 related questions for further exploration:
1. How is the Reduced Row Echelon Form (RREF) different from Row Echelon Form (REF)?
2. What are the steps to perform Gaussian elimination on a matrix?
3. Can you determine the rank of a matrix from its RREF?
4. How does the RREF help in solving systems of linear equations?
5. How do pivot positions relate to the number of free variables in a system?

**Tip:** When converting a matrix to RREF, the leading entry in each row should be 1, and all other entries in that column should be 0.

Find the RREF of the matrix [2 3 3; -3 -3 1; -3 -2 -3; -3 -1 3]

Learn how to find the Reduced Row Echelon Form (RREF) of the matrix [2 3 3; -3 -3 1; -3 -2 -3; -3 -1 3] using Gaussian elimination and row reduction techniques. Explore key concepts of matrix algebra, including pivot elements and row operations.

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