There is no such thing as a "distrulive" property. The nearest mathematical term is the distributive property and normally that applies to two mathematical operations being applied to three arguments (inputs) - not one operation and two inputs.
There is no such thing. Take a look at the definition of the distributive property - the basic definition involves three numbers; the definition can also be extended to more than three numbers.
Yes, but it would be a pointless thing to do. The associative property is much more appropriate.
Yes, and parenthesis are the first thing you solve.
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There is no such thing. The distributive property involves at least three numbers, and two operations (usually multiplication and addition).
This question is so poorly phrased as to be unanswerable! There is no such thing as a distrubitive property. There is a distributive property but that is a property that applies to two binary operations (for example, the distributive property of multiplication over addition), but NOT to numbers. Also, there is no such word as algabraic. In any case, since there is no such thing as a distrubitive property number or even a distributive property number, it is not possible to convert that non-existent thing into an algebraic expression.
distributive property
There is no such thing as a "distrulive" property. The nearest mathematical term is the distributive property and normally that applies to two mathematical operations being applied to three arguments (inputs) - not one operation and two inputs.
There is no such thing. Take a look at the definition of the distributive property - the basic definition involves three numbers; the definition can also be extended to more than three numbers.
Yes, but it would be a pointless thing to do. The associative property is much more appropriate.
The distributive property uses both operations. As usual with this sort of thing, it's best to start with an example. Let's say you are asked to multiply in your head the numbers 6 and 17. Very few of us have memorized our multiplication tables up to 17, so we're stuck doing a mental calculation. One easy way of doing it is to use the distributive law. Here's how. If you wish to multiply 17 by 6, first think of 17 as the sum of 10 and 7. That is to say, 17 = 10 + 7. Now, just multiply the 10 by 6 (to get 60) and the 7 by 6 (to get 42). Now add those two products to get 102 (60 + 42). In mathematical terms, 6 x 17 = 6 x (10 + 7) = 6 x 10 + 6 x 7 = 102. You have "distributed" the 6 over the 10 and 7. So the distributive property uses both addition and multiplication, because it is a law that addresses both operations to begin with.
A lot of times simplifying equations can be really easy, depending on how many numbers you have however the main thing that you want to do is combine like terms meaning combine the numbers with the same variable then move on to the rest of the problem. However if you have a bigger problem then you want to use the distributive property, and example of that would be: 4(8 + 2) ...but in distributive property would also be the same as (4 * 8) + (4 * 2)
Yes, and parenthesis are the first thing you solve.
First of all there is no such thing as the associative property in isolation. The associative property is defined in the context of a binary operation. A binary operation is a rule for combining two elements (numbers) where the result is another (not necessarily different) element. Common mathematical binary operations are addition, subtractions, multiplication and division and the associative property does not apply to subtraction or division. Having established that it only makes sense to talk about the associative property in the context of an operation, the associative property of real numbers, with respect to addition, states that, for any three real numbers, x, y and z, (x + y) + z = x + (y + z) That is to say, the order in which the OPERATIONS are carried out does not matter. As a result, either of the above sums can be written, without ambiguity, as x + y + z. Thus associativity is concerned with the order of the operations and not the order of the numbers. Also, note that the order of the elements on which the operator acts may be important. For example, with matrix multiplication, (X * Y) * Z = X * (Y * Z) but X * Y ≠Y * X So matrix multiplication is associative but not commutative.
Order management is highly important when it comes to daily business operation. Some consider order management as the most important thing when it comes to businesses.
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