Subject: matrices Determine: begin{bmatrix}1 & -1 &2 end{bmatrix}left{ begin{bmatrix} 4 -1 0 end{bmatrix}begin{bmatrix}2 & 3 end{bmatrix} + begin{bmatrix}1 & 0 0 & 1 -1 &-1 end{bmatrix}right}

abondantQ

abondantQ

Answered question

2021-01-15

Subject: matrices
Determine:
[112]{[410][23]+[100111]}

Answer & Explanation

casincal

casincal

Skilled2021-01-16Added 82 answers

Step 1
Given matrix expression:
[112]{[410][23]+[100111]}
Step 2
Using BODMAS rule first solve bracket then multiplication and then addition:
Multiplying [410] and [23] multiplication is possible because columns of first matrix is equal to the rows of the second matrix, we get: [112]{[4×24×31×21×30×20×3]+[100111]}
[112]{[8122300]+[100111]}
Add the matrices,we get:
[112]{[8+112+02+03+10101]}
[112][9122211]
Multiply the matrices,we get: [1×9+(1)×(2)+2×(1)1×12+(1)×(2)+2×(1)]
[9+2212+22]
[912]
Step 3
Therefore, the solution of the given matrix is [912]
Jeffrey Jordon

Jeffrey Jordon

Expert2022-01-22Added 2605 answers

Answer is given below (on video)

Jeffrey Jordon

Jeffrey Jordon

Expert2022-08-23Added 2605 answers

Answer is given below (on video)

Jeffrey Jordon

Jeffrey Jordon

Expert2022-08-23Added 2605 answers

Answer is given below (on video)

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