Please show the stemps of how you solved this matrix and what its called. I don't know how to get to the end result. F2 = {2j – 4k} NEquivalent Systems Example0.15 mF1 = {6i - 3j – 10k} N• Replace the system with an equivalent resultantforce and couple moment acting at point O.0.25 mFR = EF; FR = 6i – 3j – 10k + 2j – 4k%3D0.3 m{6i – lj – 14k} NijkijkMR0.150.3+ 0-0.25 0.36.-3-102-4{1.30i + 3.30j – 0.450k} N · m

Determinant of order 3: The determinant of order 3 is obtained by using following formula:…

F2 = (2j – 4k} N Equivalent Systems Example 0.15 m • Replace the system with an equivalent resultant force and couple moment acting at point O. F1 = {6i – 3j – 10k} N 0.25 m FR = EF; FR = 6i – 3j – 10k + 2j – 4k 0.3 m {6i – lj – 14k} N i k |i j k + 0 -0.25 0.3 -10| |0 MRO 0.15 0.3 6. -3 {1.30i + 3.30j – 0.450k} N · m

F2 = (2j – 4k} N Equivalent Systems Example 0.15 m • Replace the system with an equivalent resultant force and couple moment acting at point O. F1 = {6i – 3j – 10k} N 0.25 m FR = EF; FR = 6i – 3j – 10k + 2j – 4k 0.3 m {6i – lj – 14k} N i k |i j k + 0 -0.25 0.3 -10| |0 MRO 0.15 0.3 6. -3 {1.30i + 3.30j – 0.450k} N · m

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter9: Systems Of Equations And Inequalities

Section: Chapter Questions

Problem 10RE

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Concept explainers

Matrices

‘Matrices’ is the plural form of the word matrix, and it is basically a spreadsheet in the form of a box. In mathematics, various functions can be carried out with matrices. Generally, a matrix comes in the shape of a square or rectangle. The elements are distributed horizontally in the form of rows, and vertically in the form of columns.

Question

Please show the stemps of how you solved this matrix and what its called. I don't know how to get to the end result.

F2 = {2j – 4k} N
Equivalent Systems Example
0.15 m
F1 = {6i - 3j – 10k} N
• Replace the system with an equivalent resultant
force and couple moment acting at point O.
0.25 m
FR = EF; FR = 6i – 3j – 10k + 2j – 4k
%3D
0.3 m
{6i – lj – 14k} N
i
j
k
i
j
k
MR
0.15
0.3
+ 0
-0.25 0.3
6.
-3
-10
2
-4
{1.30i + 3.30j – 0.450k} N · m

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