Explanation Given Information: The provided matrices are A = [ 0 − 1 1 0 − 1 2 ] and C = [ 1 − 1 1 1 − 1 − 1 ] . Formula used: A matrix with m rows and n columns is of dimension m × n , where, m and n are positive integers. For two matrices A and B with equal dimensions, A + B and A − B is the sum and difference of the corresponding entries of the matrices respectively as, ( A + B ) i j = A i j + B i j ( A − B ) i j = A i j − B i j Calculation: Consider the matrices, A = [ 0 − 1 1 0 − 1 2 ] and C = [ 1 − 1 1 1 − 1 − 1 ] Recall that, a matrix with m rows and n columns is of dimension m × n , where, m and n are positive integers. Here, number of rows in A = [ 0 − 1 1 0 − 1 2 ] is 3 and number of columns is 2 . Substitute 3 for m and 2 for n in m × n , Thus, dimension of A = [ 0 − 1 1 0 − 1 2 ] is 3 × 2 . Now, number of rows in C = [ 1 − 1 1 1 − 1 − 1 ] is 3 and number of columns is 2 . Substitute 3 for m and 2 for n in m × n , Thus, dimension of C = [ 1 − 1 1 1 − 1 − 1 ] is 3 × 2

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ISBN: 9781337280426

Author: Stefan Waner, Steven Costenoble

Publisher: Cengage Learning

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Chapter 4.1, Problem 14E

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To calculate: The value of A−C, where, A=[0−110−12] and C=[1−111−1−1].

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Chapter 4.1, Problem 13E

Chapter 4.1, Problem 15E

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The value of A − C , where, A = [ 0 − 1 1 0 − 1 2 ] and C = [ 1 − 1 1 1 − 1 − 1 ] .

Solution Summary: The author calculates the value of A-C and C=left[cc0&

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To calculate: The value of A−C, where, A=[0−110−12] and C=[1−111−1−1].

Want to see the full answer?

Chapter 4 Solutions