Examples of using Matrices in English and their translations into Malay
{-}
-
Colloquial
-
Computer
-
Ecclesiastic
Trace matrices.
But matrices it's not completely obvious.
Well, matrices is just the plural for matrix.
(A) Determining whether two matrices are equal.
People also translate
So the way that we have defined matrix multiplication, you cannot multiply these two matrices.
Is multiplying two matrices, is AB-- that's just means we're multiplying A and B-- is that the same thing as BA?
As mentioned above, the QFD process includes constructing one or more matrices(sometimes called Quality Tables).
Two matrices can be multiplied only when the number of the columns of the first matrix is equal to the number of the rows of the second one.
So let's do what may seem to be a more difficult problem, andit might not be even clear that we can multiply these matrices.
They said; we're gonna make matrices add the way I'm about to show you because it's useful for a whole set of phenomenon.
But, we will learn, later, that it,and I will do a whole set of videos on applying matrices to a whole bunch of different things.
And matrices, the convention is, just like vectors, you make them nice and bold, but use capital letters, instead of lowercase letters.
On other planets into the future. and mycelium-like organisms ebb and flow Matrices form interlocking, intercepting mosaics of mycelium not only on this planet.
Two matrices can be multiplied only if the number of columns in the first matrix is equal to the number of rows in the second matrix.
This term corresponds to this one; this one corresponds to this one; but this term corresponds to nothing over here soyou couldn't add or subtract these matrices.
Two matrices can be multiplied when the number of columns for the first matrix is the same as the number of rows for the second matrix.
In mathematics, the special unitary group of degree n, denoted SU(n),is the group of n×n unitary matrices with determinant 1.
It is possible to multiply two matrices only when the number of rows of the first matrix matches the number of columns of the second matrix.
Several other features were also included in the Fidelity Range Extensions project, such as adaptive switching between 4*4 and 8*8 integer transforms, encoder-specified perceptual-based quantization weighting matrices, efficient inter-picture lossless coding, and support of additional color spaces.
Matrices can be added, multiplied, and decomposed in various ways, making them a key concept in linear algebra and matrix theory.
Several other features were also included in the FRExt project, such as adding an 8×8 integer discrete cosine transform(integer DCT) with adaptive switching between the 4×4 and 8×8 transforms, encoder-specified perceptual-based quantization weighting matrices, efficient inter-picture lossless coding, and support of additional color spaces.
Separable PDEs correspond to diagonal matrices- thinking of"the value for fixed x" as a coordinate, each coordinate can be understood separately.
Raven's Matrices or Raven's Progressive Matrices are multiple choice questions of abstract understandings primarily devised by Dr. John C. Raven in 1938.
When we added or subtracted matrices, we just said, well they have to have the same dimensions because you're adding or subtracting corresponding terms.
Smooth, polishes and protects• Matrices amortized coated with Tourmaline Ceramic• Specially designed for smoothing and polishing oils detangling• Electronic temperature c….
Advanced Progressive Matrices: The advanced form of the matrices contains 48 items, presented as one set of 12(set I), and another of 36(set II).
Raven's Progressive Matrices-(often referred to simply as Raven s Matrices) are multiple choice tests of abstract reasoning, originally developed by Dr John C. Raven in 1938. Raven, J.C.(1938).
And actually there are certain matrices that you can add in one direction that you can't add in the other-- oh, that you can multiply in one way but you can't multiply in the other order.