The of the matrix whose columns are vectors which define the sides of a parallelogram one another is the area of the parallelogram?

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07-07-2021
Mathematics

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The of the matrix whose columns are vectors which define the sides of a parallelogram one another is the area of the parallelogram?

Sagot :

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AbsorbingMan AbsorbingMan · Answer 1 · 2021-07-08T23:33:21-04:00

Answer:

absolute value of the determinant, adjacent to, equal to

Step-by-step explanation:

The absolute value of a determinant of the [tex]\text{matrix whose}[/tex] columns are the vectors and they define the [tex]\text{sides}[/tex] of a [tex]\text{parallelogram}[/tex] which is adjacent to one another and is equal to the [tex]\text{area}[/tex] of the [tex]\text{parallelogram}[/tex].

The determinant is a real number. They are like matrices, but we use absolute value bars to show determinants whereas to represent a matric, we use square brackets.

Sagot :

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