Translation of "commutative" to Japanese language:


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Commutative - translation :

  Examples (External sources, not reviewed)

Since multiplication is commutative,
2回目の検査結果の確率0 9と 0 2でも同じことができます
Commutative property of multiplication?
これじゃないね
So I'm just going to rearrange this using the commutative property.
これは 9.1 3.2 そして
And this is called the commutative property of multiplication of real numbers.
呼ぶ この性質
And the commutative property tells us that we can rearrange this thing here.
これらが入れ替えられます 入れ替えて
Now here we can just use the associative, and the commutative properties of multiplication
利用し この乗算の順序を入れ替えます
When working with just raw numbers or when working with scalars, multiplication is commutative.
扱っている時には 掛け算は可換だ それの意味するところは
Use the commutative law of addition let me underline that the commutative law of addition to write the expression 5 plus 8 plus 5 in a different way and then find the sum.
加法の交換法則を利用し 5 8 5の式を書き換え 答えを見つけましょう
As per commutative law, I understand that it is ( x) x, 1 (1 x) x .
交換法則より ( x) x, 1 (1 x) x であることが分かる
So, we say that matrix multiplication is not commutative, it's a fancy way of saying it.
行列の掛け算は可換で無い という事 具体例としては
And so we can just re associate these or actually move this around from the commutative and dissociative properties of multiplication.
乗算の分配の特性で置き変えます これは同じことです
So no matter how you do it and no matter what order you do it in and that's the commutative law of addition.
それは加法の交換法則です 難しそうに聞こえますが 足し算の順序が
And don't worry about the terminology associative and commutative that's why there's not really going to use this terminology later in these class, so don't worry about memorizing those terms.
結合則とか可換とか これからのコースでは あんまその辺の用語は使わないから
An affine algebraic group over a field k is a representable covariant functor from the category of commutative algebras over k to the category of groups such that the representing algebra is finitely generated.
体k上のアフィン代数群とは k上の可換多元環の圏から群の圏への表現可能な共変関手で 有限生成な多元環によって表現される
Now, this commutative law of addition sounds like a very fancy thing, but all it means is if you're just adding a bunch of numbers, it doesn't matter what order you add the numbers in.
かなり難しそうに聞こえますが 複数の数字の足し算では 順序は問題にならないことです
I have all two by two matrices, so the dimensions were the same, but in general reversing the order of the matrices can even change the dimension of the outcome so matrix multiplication is not commutative.
この場合は次元は一致してる だが一般には 行列の順番を逆にすると
This is the same thing as, so this is i times negative i , which is the same thing as negative one times, remember multiplication is commutative, if you're multiplying a bunch of numbers you can just switch the order.
乗算では その順序を切り替えることができます これは 1 i i と同じものです

 

Related searches : Commutative Group - Commutative Justice