Never.
Zero is never a divisor. If you ever see a fraction or a problem where zero is adivisor, you can stop right there and toss the whole thing. In the language ofmath, "Division by zero is not permitted".
The sum of zero and any integer is never zero.And it's still 'integer', not 'interger'.
Division by an integer is always defined only when the divisor is not zero
The opposite of zero - in the sense of additive inverse - is zero.
Never.
Zero is never a divisor. If you ever see a fraction or a problem where zero is adivisor, you can stop right there and toss the whole thing. In the language ofmath, "Division by zero is not permitted".
The sum of zero and any integer is never zero.And it's still 'integer', not 'interger'.
It is a rational number.
The sum of zero and a negative integer can never be zero - it will always be negative and nonzero. Although zero is also an integer, it is neither negative nor positive and cannot be the other integer used.
Division by an integer is always defined only when the divisor is not zero
Sometimes. The opposite of zero depends on the type of function under consideration. For example, the additive opposite of zero is zero. The multiplicative opposite is not defined.
It is always true.
The opposite of zero - in the sense of additive inverse - is zero.
For zero to be a factor of a number, there would have to be another factor paired with it. Since zero times anything is zero, you will never be able to multiply zero with anything to get any number other than zero.
The possible number of remainders is always one less than the divisor.
Zero by definition is always a rational number. It can sometimes be the cause of mathematical concepts being undefined. For example, a number can not be divided by zero. Dividing by zero is undefined.