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SVD will reduce the dimensionality of the data, making it easier to visualize and identify key trends in customer preferences.
SVD will only provide the original matrix back, as it does not transform the data in any meaningful way.
SVD will add more dimensions to the data, complicating the analysis of customer preferences.
SVD is only useful for numerical data and will not help in understanding categorical feedback.
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Matrix Decomposition Techniques
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In the context of matrix decomposition, which of the following best describes the purpose of singular value decomposition (SVD)?
If a matrix undergoes singular value decomposition (SVD) resulting in clearer patterns in data for machine learning applications, what underlying property of the matrix is primarily responsible for this effect?
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