Multiplication
Some other words for "times" in math are "multiply" and "product".
Because you can obtain the same results by adding the number the amount of times of the other number.
One operation that precedes addition is identity. If you are talking about addition in terms of a successor function, then there is no operation in between identity and addition. (See the 'arithmetic' section of the Peano postulates article on Wikipedia) For addition in other contexts, the answer is "it depends". There are many other kinds of addition and we would have to look at them case by case to see if there is anything between those additions and those identities. Does that answer your question? -Matt D 72
The difference between adding and subtracting integers to multiplying and dividing integers comes by the sign conversion. For eg, there are two sets of integer -4 and -2 and -4 and 2 . Lets add and subtract and find the result . addition : -4 +(-2) = -6. subtraction : -4 -(-2) = -2. Multiplication : -4 *(-2) = 8. Division : -4 /(-2) = 2. On the other hand,second set addition : -4 +(2) = -2. subtraction : -4 -(2) = -6. product : -4 *(2) = -8. division : -4 /(2) = -2.
The simple answer is that they are two of the basic algebraic functions (along with exponentiation). Division and subtraction are just the opposites of these so are different. Multiplication and addition are also similar because repeated addition is the same as multiplication (and repeated multiplication is exponentiation). The full answer is part of what is known as Algebraic Fields and shows how these functions relate to each other and to different systems of number. basically he said cuz they both increase the original value while division and subtraction decrease it
Some other words for "times" in math are "multiply" and "product".
This is not very helpful but I believe a synonym of repeated addition is multiplication.
Because you can obtain the same results by adding the number the amount of times of the other number.
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One operation that precedes addition is identity. If you are talking about addition in terms of a successor function, then there is no operation in between identity and addition. (See the 'arithmetic' section of the Peano postulates article on Wikipedia) For addition in other contexts, the answer is "it depends". There are many other kinds of addition and we would have to look at them case by case to see if there is anything between those additions and those identities. Does that answer your question? -Matt D 72
A hub or repeater will repeat signals to all other devices on a LAN. In addition, any broadcast packet will be repeated to all other nodes of a LAN as well.
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The difference between adding and subtracting integers to multiplying and dividing integers comes by the sign conversion. For eg, there are two sets of integer -4 and -2 and -4 and 2 . Lets add and subtract and find the result . addition : -4 +(-2) = -6. subtraction : -4 -(-2) = -2. Multiplication : -4 *(-2) = 8. Division : -4 /(-2) = 2. On the other hand,second set addition : -4 +(2) = -2. subtraction : -4 -(2) = -6. product : -4 *(2) = -8. division : -4 /(2) = -2.
If the product is produced without harmful chemicals, pesticides, preservatives, or any other bad chemical than it is organic.
whenever you add an even number the answer will be the same (odd/even) as the other number
The simple answer is that they are two of the basic algebraic functions (along with exponentiation). Division and subtraction are just the opposites of these so are different. Multiplication and addition are also similar because repeated addition is the same as multiplication (and repeated multiplication is exponentiation). The full answer is part of what is known as Algebraic Fields and shows how these functions relate to each other and to different systems of number. basically he said cuz they both increase the original value while division and subtraction decrease it
Probably because without telescopes people wouldn't know that there were other planets (except that in addition to Earth, you can see five other planets without a telescope, but hey . . .)