Exam 3: Matrices

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Determine if the given linear transformation Determine if the given linear transformation     is invertible, and if so, find      .   is invertible, and if so, find Determine if the given linear transformation     is invertible, and if so, find      .   . Determine if the given linear transformation     is invertible, and if so, find      .

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If If     is any square matrix, then the matrix     is symmetric. is any square matrix, then the matrix If     is any square matrix, then the matrix     is symmetric. is symmetric.

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Use an augmented matrix and row operations to find the inverse of Use an augmented matrix and row operations to find the inverse of

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Use the quick formula to determine the inverse of Use the quick formula to determine the inverse of

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Determine if the matrix is a stochastic matrix. Determine if the matrix is a stochastic matrix.

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Evaluate AB, where Evaluate AB, where

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Use an augmented matrix and row operations to find the inverse of Use an augmented matrix and row operations to find the inverse of

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Determine if the given matrix is regular. Determine if the given matrix is regular.

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Find an LU factorization of Find an LU factorization of

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If If     is a square invertible matrix, and     then   is a square invertible matrix, and If     is a square invertible matrix, and     then   then If     is a square invertible matrix, and     then

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Evaluate 3AB, where Evaluate 3AB, where

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Determine if the given linear transformation Determine if the given linear transformation     is invertible, and if so, find      .   is invertible, and if so, find Determine if the given linear transformation     is invertible, and if so, find      .   . Determine if the given linear transformation     is invertible, and if so, find      .

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Use an augmented matrix and row operations to find the inverse of Use an augmented matrix and row operations to find the inverse of

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Find an LU factorization of Find an LU factorization of

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If both A and B are If both A and B are     matrices such that their product AB has an LU factorization, then both A and B have LU factorizations. matrices such that their product AB has an LU factorization, then both A and B have LU factorizations.

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If If     and     are     stochastic matrices, then     is a stochastic matrix. and If     and     are     stochastic matrices, then     is a stochastic matrix. are If     and     are     stochastic matrices, then     is a stochastic matrix. stochastic matrices, then If     and     are     stochastic matrices, then     is a stochastic matrix. is a stochastic matrix.

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