Because sometimes there will be things leftover and you can't split it all up in the question.
If q is a divisor which is greater than 1 and n is an integer, then q*n = x and q*(n + 1) = q*n + q = x + q.
That is, q goes evenly into x, and the next multiple is x + q. So for q does not go into any integer between x and x + q, that is, it leaves a remainder for each of them.
the remainder
To check for divisibility, use the "%" operator - the remainder of a division. If the remainder is 0, it is divisible.for (i = 1; i
the parts of division problem are : dividend , divisor , quotient and remainder . where : dividend = quotient * divisor + remainder
its the number left over
then do the oppsite.Multiply.
Divide the divisor into the dividend which will result as a quotient and sometimes having a remainder
It's called the remainder
the remainder
12.0123
You do not invert it. However, you can convert the remainder to a decimal by carrying out a long division of the remainder divided by the original divisor. For example, 13/3 = 4r1 Then, long division of the remainder (=1) by the divisor (=3) gives 0.33.... which is the converted remainder. The full quotient, in decimal form is 4.33...
To check for divisibility, use the "%" operator - the remainder of a division. If the remainder is 0, it is divisible.for (i = 1; i
Division BY 76: 75 Division of 76: 76
If the divisor of a division problem is 4, any number between 0 and 3 (inclusive) can be a remainder for that problem.
the parts of division problem are : dividend , divisor , quotient and remainder . where : dividend = quotient * divisor + remainder
... when the remainder after division ...
A division equation in which the numerator is an integer multiple of the denominator.
So that the answer from the division is a single quotient.