Addends are the numbers being added together in an addition problem. For example, in the equation 3 + 4 = 7, 3 and 4 are the addends. Factors, on the other hand, are the numbers being multiplied together in a multiplication problem. In the equation 2 x 5 = 10, 2 and 5 are the factors. **

Additions of many addends refer to the process of adding together multiple numbers to find the total sum. This can involve adding two or more numbers together in a single operation. The result of adding many addends is the total sum or the combined value of all the numbers added together. **

When adding numbers, you can order the addends in any way you like because addition is commutative. This means that the order in which you add the numbers does not change the sum. For example, when adding 3 + 5, you can also add 5 + 3 and you will still get the same result, which is 8. So, feel free to order the addends in a way that makes the calculation easier for you. **

There are six addends in the sum 1012100. The number 1 appears three times, the number 0 appears two times, and the number 2 appears one time. Therefore, when we add them together, we get 1012100. **

To exceed the sum of 100,000 using 9 as addends, you would need to divide 100,000 by 9 to find the average value of each addend. This would give you approximately 11,111 as the average value. Since you need to exceed 100,000, you would need at least 10 addends to achieve this, as 10 x 11,111 equals 111,110. Therefore, you would need at least 10 addends to exceed the sum of 100,000 using 9 as addends. **

When adding numbers, you can arrange the addends in any order and still get the same result. This is known as the commutative property of addition, which states that the order of the numbers does not affect the sum. For example, when adding 3 + 5, you can also write it as 5 + 3 and still get the same result of 8. Therefore, you have the flexibility to arrange the addends in the result in any order that is convenient for you. **

The number 200 can be broken down into two addends in multiple ways. One way is to add 100 and 100 together. Another way is to add 150 and 50 together. Additionally, 120 and 80 can be added to make 200. These are just a few examples of how the number 200 can be broken down into two addends. **

One way to decompose the number n into up to k addends is by using a technique called dynamic programming. By creating a table to store the possible ways to decompose smaller numbers into fewer addends, we can build up to decomposing n into k addends. We can then iterate through the table to find all possible decompositions of n into up to k addends. Another approach is to use recursion, where we try all possible ways to split n into k addends by recursively decomposing the remaining sum. By keeping track of the current addends and the remaining sum, we can find all possible decompositions. **