Are you familiar with mathematics advanced matrices? Would you like to try this quiz? Matrices provide an example for researching the field properties that are often taken for granted as they work with real numbers: the properties of closure, classify, inverse, associativity, and distributivity. Matrices have a close connection with vectors which can be useful tools in analysis. If you want to put your knowledge to the test, this quiz can help.
-47
47
23
-23
27
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R1 --> R1 + (4)R1
R2 --> R2/8
R1--> R1/-2
R2--> R2 +(4)R1
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R1 --> R1/(-2)
R2 --> (4)R2 - (9)R1
R2 --> R2/(-9)
R2 --> R2 - (2)R1
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R1 --> R1 + (4)R2
R1 --> R1/(-2)
R1 --> R1 + (3)R2
R2 --> (4)R2 +R1
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R1 --> R1+ (2)R2
R1 --> R1/(-2)
R2 --> R2/(-2)
R1 --> R1 + 2
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(-3, -11)
(8.8, 22.7)
(8.8, -22.7)
(41.56, -22.7)
(3, -11)
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B
C
D
The inverse does not exist.
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A
B
C
D
The inverse does not exist.
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A
B
C
D
The inverse does not exist.
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