6 - 2 Compute A - 513 and (5I3 )A, where A = - 5 4 - 7 2 2 A- 513 (513)A = O 3. 4)

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Q: 5 - 1 4 Compute A - 513 and (513 )A, where A = 3 -7 2 2 3. 4)

A: A=  5-1  4-3  3-7-4  2  2 Now, A-5I3=  5-1  4-3  3-7-4  2  2-5100010001=  5-1  4-3  3-7-4  2…

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Q: 6 -1 Compute A-413 and (413)A, where A=-3 2 -5 -4 1 2 A-413 = (413)A =

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Q: 1. 4 -2 3 Compute A- 513 and (51 )A, where A = -4 4 -7 3 1 A-513 = %3D (513)A =

A: To find - Compute A - 5I3, and 5I3A, where A = 4-23-44-7-311

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A: To find 2A-BC from the given matrices.

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Q: 5 -2 Compute A-413 and (413)A, where A= -4 4 -6 -2 1 A-413 = (413 )A =

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Q: 4 - 2 4 Compute A - 513 and (5I3 )A, where A = -4 2 -6 - 2 2 2

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Q: 4 -2 3 Compute A - 413 and (413 )A, where A=-3 3 -6 - 2 2

A: Here I3 is identity matrix with order 3X3

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Q: 5 - 1 3 Compute A - 413 and (413 )A, where A = - 5 2 -6 1 A- 41 = O (4I3)A = O 2. 4)

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Q: Given: z = 6 + 7i Calculate the following: 1) z-4

A: z=6+7i1z=16+7i×6-7i6-7i=6-7i851z4=(6-7i)452200625=(-13-84i)252200625=-6887+2184i52200625

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Magnitude

A vector is an element with both direction and magnitude. A vector is represented using an arrow, where the arrow represents the direction of the vector and its length is represented using the magnitude. The set of vectors in space is known as vector space. The vectors can be added, subtracted, multiplied, and divided in a vector space. The image below shows a vector AB.