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12y ago

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What is the sum of a number and its inverce?

if you add a number and its (additive) inverse, you will always get 0. 1 + (-1) = 0 2 + (-2) = 0 3 + (-3) = 0 4 + (-4) = 0 5 + (-5) = 0 and so on....


How can 2 + 2 and 2 * 2 have the same sum which is 4 Is zero the only other number that reaches the same sum whether multiplied or added (sic) Both can't be true or can they?

When you add zero to a number you get the largest number as your answer, not 0. For example, 3*0=0 but 3+0=3.


What hole number can you add to -4 to get 0?

4


What is the least sum in 4 digit number if you add 2 digit number?

6


What is the smallest number you can add to 456 to get a sum that uses the digits 4?

Let's go through the process: Add 1 to 456: 456 1 = 457 456+1=457 (does not contain the digit 4) Add 2 to 456: 456 2 = 458 456+2=458 (does not contain the digit 4) Add 3 to 456: 456 3 = 459 456+3=459 (does not contain the digit 4) Add 4 to 456: 456 4 = 460 456+4=460 (contains the digit 4) Here, adding 4 gives us 460, which includes the digit 4. Therefore, the smallest number you can add to 456 to get a sum that uses the digit 4 is 4 4 Read More...tinyurl .com/sx3dkfpw


A number being add to another number is called what?

A number added to another number is called an addend, and the result of the addition is called the sum. 1+4=5 1 is an addend 4 is an addend 5 is the sum


Is the sum of a number and its opposite ever zero?

Yes, by definition, always. e.g 4 + -4 = 0


What is the sum of the smallest 4- digit number?

0+1+2+3=6 or 0+0+0+0=0...just guessing!


What is the sum of the possible remainders if the divisor is 5?

10.


What is the sum of even factors of a number?

2, 4, 6, 10, 12, 20, 30, 60 add up to 144.


What is the sum of a number and its opposite?

The sum of a number and its negative (additive inverse) is zero. For any nonzero value n, n + (-n) = 0


The sum of its digits is 11?

It you add up all the digit in the number they will total 11. For example the number 425 has digits that sum to 11. (4 + 2 + 5 = 11)