Explanation Given: The given matrices are, [ 4 k − 8 y 6 z − 3 x 2 k + 5 a − 4 m + 2 n ] − [ 4 k + 6 y 2 z + 5 x 4 k + 6 a 4 m − 2 n ] Approach: The difference of two m × n matrices X and Y is the m × n matrix X − Y in which each element is the difference of the corresponding elements of X and Y . The sum of two m × n matrices X and Y is the m × n matrix X + Y in which each element is the difference of the corresponding elements of X and Y . Calculation: Consider the given matrices. [ 4 k − 8 y 6 z − 3 x 2 k + 5 a − 4 m + 2 n ] − [ 4 k + 6 y 2 z + 5 x 4 k + 6 a 4 m − 2 n ] Perform the indicated operations as follows,

2nd Edition

ISBN: 9780321964038

Author: GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher: Pearson Addison Wesley,

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Chapter 10.2, Problem 32E

To determine

To find:

The solution by performing the indicated operation in the matrix [4k−8y6z−3x2k+5a−4m+2n]−[4k+6y2z+5x4k+6a4m−2n].

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Chapter 10.2, Problem 31E

Chapter 10.2, Problem 33E

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The solution by performing the indicated operation in the matrix [ 4 k − 8 y 6 z − 3 x 2 k + 5 a − 4 m + 2 n ] − [ 4 k + 6 y 2 z + 5 x 4 k + 6 a 4 m − 2 n ] .

Solution Summary: The author explains how to find the solution by performing the indicated operation in the matrix left[c4k-8y

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To find:

The solution by performing the indicated operation in the matrix [4k−8y6z−3x2k+5a−4m+2n]−[4k+6y2z+5x4k+6a4m−2n].

Want to see the full answer?

Chapter 10 Solutions

The solution by performing the indicated operation in the matrix [ 4 k − 8 y 6 z − 3 x 2 k + 5 a − 4 m + 2 n ] − [ 4 k + 6 y 2 z + 5 x 4 k + 6 a 4 m − 2 n ] .

Solution Summary: The author explains how to find the solution by performing the indicated operation in the matrix left[c4k-8y

Concept explainers

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To find: The solution by performing the indicated operation in the matrix [4k−8y6z−3x2k+5a−4m+2n]−[4k+6y2z+5x4k+6a4m−2n].

Want to see the full answer?

Chapter 10 Solutions

To find:

The solution by performing the indicated operation in the matrix [4k−8y6z−3x2k+5a−4m+2n]−[4k+6y2z+5x4k+6a4m−2n].