Examples of using Determinant in English and their translations into Thai
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
Determinant of Y?
So times that determinant.
Among determinant varieties.
We want to find that determinant.
To find this determinant, we can just go down that row.
People also translate
It's 1 times-- what's this determinant?
The determinant of cucumber diseases: photo, description, control measures and prevention.
And when I defined determinant in this way.
So it's minus 2 times-- now what's this determinant?
How do you find the determinant of a matrix?
So that, by definition, is just A, big capital A11's determinant.
And to figure out this determinant we take this guy.
So it was left with these terms right there to get that determinant.
So let's figure out this determinant right there.
This determinant's going to be 0 times the determinant of that submatrix, 2, 3, 0, 0.
Let's say you want to find this determinant.
And when we figured out this determinant we went along that row-- you can see that right there.
Liability of an intermediary: Duration as a determinant of liability.
So already we have simplified our determinant a good bit.
Trivial/rookie: Matrix determinant contradicts corresponding box volume- how is it possible?
From my own experience, I believe that your race does not have to be a determinant of your destiny.
So it's determinant is just going to be this same thing, but instead of an aij everywhere, we're going to have a k aij.
And so the one useful takeaway, we know that this is invertible because it has a non-zero determinant.
So the determinant of this guy, we just have to go and say OK we have a plus, we have a minus, and then we have a plus.
So its upper triangular matrix-- if you want to evaluate this determinant, you just multiply these entries right here.
We can now write its inverse, A inverse is equal to 1 over this thing, which we have defined as the determinant of.
Although this plant belongs to the determinant variety, it is desirable to tie it to a vertical support.
Now, we have defined or we have calculated or we have defined our determinant of this matrix in terms of just a bunch of 2-by-2 matrices.
So if we assume for the n-by-n case that the determinant of a matrix is equal to the determinant of a transpose-- this is the determinant of the matrix, this is the determinant of its transpose-- these two things have to be equal.