Remainder, a mathematical term. In the division of integers, there are only two situations: divisible and non-divisible. The remainder cannot be generated in a time-sharing manner. The remainder operation a mod b = c(b is not 0) means that the remainder obtained by dividing the integer A by the integer B is c, such as 7÷3 = 2… 1. More professional symbols can also be written as 7÷3 = 2 and 1/3, or 7 mod 3 =/kloc-0.
Remainder, a mathematical term. In the division of integers, there are only two situations: divisible and non-divisible. The remainder cannot be generated in a time-sharing manner. The remainder operation a mod b = c(b is not 0) means that the remainder obtained by dividing the integer A by the integer B is c, such as 7÷3 = 2… 1. More professional symbols can also be written as 7÷3 = 2 and 1/3, or 7 mod 3 =/kloc-0.
In the division of integers, there are only two situations: divisible and non-divisible. When it is not divisible, it will produce a remainder, so the remainder problem is very important in primary school mathematics.
If two numbers A and B are divided by the same divisor to get two remainders, then the sum of two numbers A and B is divided by this divisor, and its remainder is the sum of two remainders divided by this divisor.
For example, if 57 is divided by 13,5 and 152 is divided by 9, then 57+ 152=209 is divided by 13, and the remainder is 5+9= 14, and the remainder is divided by13.